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Odmevnost
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Skupno število citatov: 847 |
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h-indeks: 15 |
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Elsevier
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M. Marhl, V. Akman
On the correct determination of rotational angles for twisted-profiled
sweep objects
Computers & Graphics
18 (1994) 691-694
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Citiran v:
1*.
Rosenfeld A, Image analysis and computer vision, Computer Vision
and Image Understanding 63 (1995) 568-602.
2*. Arslan A, Oktay
A, Animation for sweep based objects, Interface to Real and
Virtual Worlds: 5th Int. Conf., Montpellier (1996).
3. Marhl M, Guid N,
Oblonsek C, Horvat M, Extensions of sweep surface constructions,
Computers & Graphics 20 (1996) 893-903.
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M. Marhl, N. Guid, C. Oblonšek,
M. Horvat
Extensions of sweep surface constructions
Computers & Graphics
20 (1996) 893-903 |
|
Citiran v:
1*.
Rosenfeld A, Image analysis and computer vision: 1997, Computer
Vision and Image Understanding 70 (1998) 239-284.
2*.
Ohtake Y, Yukita S, Kunii TL, A Dual Visualizer Method for Interactive
Topology, MultiMedia Modeling, Lausanne, Switzerland, 1998, pp.163-172.
3.
Sharma SB, Potluri P, Atkinson J, Porat I, Optimization algorithms
for mapping three-dimensional woven composite preforms, Book Series:
IMECHE Conference Transactions Volume: 2000 Issue: 5 pp. 61-70 (2000).
4 . Sharma SB, Potluri P, Atkinson
J, Porat I, Mapping of tubular woven composite preforms on to doubly-curved
surfaces, Computer-Aided Design 33 (2001)
1035-1048.
5. Potluri P, Sharma
S, Ramgulam R, Comprehensive drape modelling for moulding 3D textile
preforms, Composites Part A - Applied Science and Manufacturing
32 (2001) 1415-1424.
6*.
Sharma SB, Porat I, Potluri P, Atkinson J, Manufacturing of doubly
curved tubular composite structures: Mapping and weave modifications,
J. Thermoplastic Composite Materials 15
(2002) 209-225.
7.
Guid N, Kolmanic S, Strnad D, SURFMOD: Teaching tool for parametric
curve and surface methods in CAGD based on comparison and analysis,
IEEE Trans. Educ. 49 (2006) 292-301.
8.
You LH, Yang XS, Pachulski M, Zhang JJ, Boundary constrained swept
surfaces for modelling and animation, Comput. Graph. Forum
26 (2007) 313-322.
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M. Marhl, M. Brumen, R. Glaser, R. Heinrich
Diffusion layer caused by local ionic transmembrane fluxes
Pflügers Archiv European Journal of Physiology
431 Suppl. 2 (1996) R259-R260
|
|
Citiran v:
1*.
Marhl M, Schuster S, Brumen M, Heinrich R, Modelling oscillations
of calcium and endoplasmic reticulum transmembrane potential - Role
of the signalling and buffering proteins and of the size of the
Ca2+ sequestering ER subcompartments, Bioelectrochem. and Bioenerg.
46 (1998) 79-90.
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T. Schmidt, M. Marhl
A simple mathematical model of a dripping tap
European Journal of Physics
18 (1997) 377-383
|
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Citiran v:
1*.
Renna L, Mass on a spring map for the dripping faucet at low flow
rates, Phys. Rev. E 64 (2001) art. no.
046213.
2*. D'Innocenzo A, Paladini F, Renna
L, Experimental study of dripping dynamics, Phys. Rev. E
65 (2002) art. no. 056208.
3*.
Kiyono K, Katsuyama T, Masunaga T, Fuchikami N, Picture of the low-dimensional
structure in chaotic dripping faucets, Physica Lett. A
320 (2003) 47-52.
4*.
D'Innocenzo A, Paladini F, Renna L, Asymmetrical dripping, Phys.
Rev. E 69 (2004) art. no. 046204.
5*.
Kodba S, Perc M, Marhl M, Detecting chaos from a time series, Eur.
J. Phys. 26 (2005) 205-215.
6*.
Perc M, Visualizing the attraction of strange attractors, Eur.
J. Phys. 26 (2005) 579-587.
7*.
Perc M, Nonlinear time series analysis of the human electrocardiogram,
Eur. J. Phys. 26 (2005) 757-768.
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M. Marhl, S. Schuster, M. Brumen,
R. Heinrich
Modelling the interrelations between calcium oscillations and ER
membrane potential oscillations
Biophysical Chemistry
63 (1997) 221-239 |
|
Citiran v:
1*.
Schuster S, Ouhabi R, Rigoulet M, Mazat JP, Modelling the interrelation
between the transmembrane potential and pH difference across membranes
with electrogenic proton transport upon build-up of the proton-motive
force, Bioelectrochem. and Bioenerg. 45
(1998) 181-192.
2. Marhl M, Schuster S, Brumen M,
Mitochondria as an important factor in the maintenance of constant
amplitudes of cytosolic calcium oscillations, Biophys. Chem.
71 (1998) 125-132.
3. Marhl M, Schuster
S, Brumen M, Heinrich R, Modelling oscillations of calcium and endoplasmic
reticulum transmembrane potential - Role of the signalling and buffering
proteins and of the size of the Ca2+ sequestering ER subcompartments,
Bioelectrochem. and Bioenerg. 46 (1998)
79-90.
4*.
Gradmann D, Hoffstadt J, Electrocoupling of ion transporters in
plants: Interaction with internal ion concentrations, J. Membr.
Biol. 166 (1998) 51-59.
5.
Höfer T, Model of intercellular calcium oscillations in hepatocytes:
Synchronization of heterogeneous cells, Biophys. J. 77
(1999) 1244-1256.
6.
Marhl M, Haberichter T, Brumen M, Heinrich R, Complex calcium oscillations
and the role of mitochondria and cytosolic proteins, BioSystems
57 (2000) 75-86.
7.
Haberichter T, Marhl M, Heinrich R, Birhythmicity, trirhythmicity
and chaos in bursting calcium oscillations, Biophys. Chem.
90 (2001) 17-30.
8.
Schuster S, Marhl M, Bifurcation analysis of calcium oscillations:
Time-scale separation, canards, and frequency lowering, J. Biol.
Syst. 9 (2001) 291-314.
9.
Schuster S, Marhl M, Höfer T, Modelling of simple and complex
calcium oscillations - From single-cell responses to intercellular
signalling, Eur. J. Biochem. 269 (2002)
1333-1355.
10.
Haberichter T, Roux E, Marhl M, Mazat JP, The influence of different
InsP(3) receptor isoforms on Ca2+ signaling in tracheal smooth muscle
cells, Bioelectrochemistry 57 (2002) 129-138.
11. Marhl M, Schuster
S, Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations, J. theor. Biol. 224 (2003)
491-500.
12. Falcke M, Reading
the patterns in living cells - the physics of Ca2+ signaling, Adv.
Phys. 53 (2004) 255-440.
13.
Papp B, Brouland JP, Gelebart P, Kovacs T, Chomienne C, Endoplasmic
reticulum calcium. transport ATPase expression during differentiation
of colon cancer and leukaemia cells, Biochem. Bioph. Res. Co.
322 (2004) 1223-1236.
14.
Price ND, Reed JL, Palsson BO, Genome-scale models of microbial
cells: Evaluating the consequences of constraints, Nat. Rev.
Microbiol. 2 (2004) 886-897.
15.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
16.
Burdakov D, Verkhratsky A, Biophysical re-equilibration of Ca2+
fluxes as a simple biologically plausible explanation for complex
intracellular Ca2+ release patterns, FEBS Lett. 580
(2006) 463-468.
17.
Brouland JP, Valleur P, Papp B, Expression of SERCA pumps during
cell differentiation and tumorigenesis: application to colonic carcinogenesis,
Ann. Pathol. 26 (2006) 159-172.
18.
Yamashita M, 'Quantal' Ca2+ release reassessed - a clue to oscillation
and synchronization, FEBS Lett. 580 (2006)
4979-4983.
19.
Zhu CL, Jia Y, Liu Q, Yang LJ, Zhan X., A mesoscopic stochastic
mechanism of cytosolic calcium oscillations, Biophys. Chem.
125 (2007) 201-212.
20*.
Gao Z, Lu Q, Symbolic dynamics of coupled neuron model of calcium
and voltage, Beijing Hangkong Hangtian Daxue Xuebao/Journal
of Beijing University of Aeronautics and Astronautics 33
(2007) 925-929.
21.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations, Theor.
Biosci. 127 (2008) 1-14.
22.
Fajmut A, Brumen M, MLC-kinase/phosphatase control of Ca2+ signal
transduction in airway smooth muscles, J. theor. Biol.
252 (2008) 474-481.
23.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
24.
Chen XF, Li CX, Wang PY, Li M, Wang WC, Dynamic simulation of the
effect of calcium-release activated calcium channel on cytoplasmic
Ca2+ oscillation, Biophys. Chem.
136 (2008) 87-95.
25.
Dupont G, Combettes L, What can we learn from the irregularity of
Ca2+ oscillations? Chaos 19 (2009) Art.
No. 037112.
26.
Chen XF, Li CX, Wang PY, Wang WC, Cytoplasmic Ca2+ Dynamics under
the Interplay between the Different IP3R Gating Models and the Plasma
Membrane Ca2+ Influx, Chinese Phys. Lett. 27
(2010) Art. No.: 010504.
27.
Sotero RC, Martinez-Cancino R, Dynamical Mean Field Model of a Neural-Glial
Mass, Neural Comput. 22 (2010) 969-997.
28.
Esser AT, Smith KC, Gowrishankar TR, Vasilkoski Z, Weaver JC, Mechanisms
for the Intracellular Manipulation of Organelles by Conventional
Electroporation, Biophys. J. 98 (2010)
2506-2514.
29.
Knoke B, Bodenstein C, Marhl M, Perc M, Schuster S, Jensen's inequality
as a tool for explaining the effect of oscillations on the average
cytosolic calcium concentration, Theor. Biocsi. 129
(2010) 25-38.
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Elsevier
|
M. Marhl, S. Schuster, M. Brumen
Mitochondria as an important factor in the maintenance of constant
amplitudes of cytosolic calcium oscillations
Biophysical Chemistry
71 (1998) 125-132
|
|
Citiran v:
1*.
Marhl M, Schuster S, Brumen M, Heinrich R, Modelling oscillations
of calcium and endoplasmic reticulum transmembrane potential - Role
of the signalling and buffering proteins and of the size of the
Ca2+ sequestering ER subcompartments, Bioelectrochem. and Bioenerg.
46 (1998) 79-90.
2. Heininger K, A
unifying hypothesis of Alzheimer's disease. I. Ageing sets the stage,
Human Psychopharmacology - Clinical and Experimental, 14
(1999) 363-414.
3. Kummer U, Olsen
LF, Dixon CJ, Green AK, Bornberg-Bauer E, Baier G, Switching from
simple to complex oscillations in calcium signaling, Biophys.
J. 79 (2000) 1188-1195.
4.
Marhl M, Haberichter T, Brumen M, Heinrich R, Complex calcium oscillations
and the role of mitochondria and cytosolic proteins, BioSystems
57 (2000) 75-86.
5.
Haberichter T, Marhl M, Heinrich R, Birhythmicity, trirhythmicity
and chaos in bursting calcium oscillations, Biophys. Chem.
90 (2001) 17-30.
6. Grubelnik V, Larsen
AZ, Kummer U, Olsen LF, Marhl M, Mitochondria regulate the amplitude
of simple and complex calcium oscillations, Biophys. Chem. 94
(2001) 59-74.
7.
Schuster S, Marhl M, Bifurcation analysis of calcium oscillations:
Time-scale separation, canards, and frequency lowering, J. Biol.
Syst. 9 (2001) 291-314.
8.
Schuster S, Marhl M, Höfer T, Modelling of simple and complex
calcium oscillations - From single-cell responses to intercellular
signalling, Eur. J. Biochem. 269 (2002)
1333-1355.
9.
Grubelnik V, Marhl M, Frequency encoding of intracellular Ca2+ signals,
Cell. & Mol. Biol. Lett. 7 (2002)
115-117.
10.
Haberichter T, Roux E, Marhl M, Mazat JP, The influence of different
InsP(3) receptor isoforms on Ca2+ signaling in tracheal smooth muscle
cells, Bioelectrochemistry 57 (2002) 129-138.
11. Perc M, Marhl
M, Different types of bursting calcium oscillations in non-excitable
cells, Chaos, Solitons & Fractals 18
(2003) 759-773.
12. Perc M, Marhl
M, Sensitivity and flexibility of regular and chaotic calcium oscillations,
Biophys. Chem. 104 (2003) 509-522.
13. Falcke M, Deterministic
and stochastic models of intracellular Ca2+ waves. New J. Phys.
5 (2003) art. no. 96.
14. Marhl M, Schuster
S, Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations, J. theor. Biol. 224 (2003)
491-500.
15. Perc M, Marhl
M, Noise enhances robustness of intracellular Ca2+ oscillations,
Phys. Lett. A 316 (2003) 304-310.
16. Perc M, Marhl
M, Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
17. Larsen AZ, Olsen
LF, Kummer U, On the encoding and decoding of calcium signals in
hepatocytes, Biophys. Chem. 107 (2004)
83-99.
18. Roux E, Marhl
M, Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes, Biophys. J. 86 (2004)
2583-2595.
19. Falcke M, Reading
the patterns in living cells - the physics of Ca2+ signaling, Adv.
Phys. 53 (2004) 255-440.
20. Chernykh AM, Dolgacheva
LP, Kaimachnikov NP, Zinchenko VP, Analysis of the kinetics of Ca2+
signals in Ehrlich ascites tumor cells upon the inhibition of the
mitochondrial Na+/Ca2+ exchanger, Biofizika 49
(2004) 511-518.
21.
Papp B, Brouland JP, Gelebart P, Kovacs T, Chomienne C, Endoplasmic
reticulum calcium. transport ATPase expression during differentiation
of colon cancer and leukaemia cells, Biochem. Bioph. Res. Co.
322 (2004) 1223-1236.
22.
Florea AM, Dopp E, Busselberg D, Elevated Ca-i(2+) transients induced
by trimethyltin chloride in HeLa cells: types and levels of response,
Cell Calcium 37 (2005) 251-258.
23.
Schuster S, Knoke B, Marhl M, Differential regulation of proteins
by bursting calcium oscillations - a theoretical study, BioSystems
81 (2005) 49-63.
24.
Heart E, Corkey RF, Wikstrom JD, Shirihai OS, Corkey BE , Glucose-dependent
increase in mitochondrial membrane potential, but not cytoplasmic
calcium, correlates with insulin secretion in single islet cells.
Am. J. Physiol. - Endocr. Metabol. 290
(2006) E143-E148.
25.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
26.
Camello-Almaraz C, Gomez-Pinilla PJ, Pozo MJ, Camello PJ, Mitochondrial
reactive oxygen species and Ca2+ signaling, Am. J. Physiol.-Cell
Ph. 291 (2006) C1082-C1088.
27.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell Biochem.
Biophys. 46 (2006) 285-302.
28.
Zhu CL, Jia Y, Liu Q, Yang LJ, Zhan X., A mesoscopic stochastic
mechanism of cytosolic calcium oscillations, Biophys. Chem.
125 (2007) 201-212.
29.
Piazza V, Ciubotaru CD, Gale JE, Mammano F, Purinergic signalling
and intercellular Ca2+ wave propagation in the organ of Corti,
Cell Calcium 41 (2007) 77-86.
30.
Chen HS, Zhang JQ, Liu JQ, Selective effects of external noise on
Ca2+ signal in mesoscopic scale biochemical cell systems, Biophys.
Chem. 125 (2007) 397-402.
31.
Kang M, Othmer HG, The variety of cytosolic calcium responses and
possible roles of PLC and PKC, Phys. Biol. 4
(2007) 325-343.
32.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations, Theor.
Biosci. 127 (2008) 1-14.
33.
Diederichs F, Ion homeostasis and the functional roles of SERCA
reactions in stimulus-secretion coupling of the pancreatic beta-cell
- A mathematical simulation, Biophys. Chem. 134
(2008) 119-143.
34.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
|
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------------------------------------------------------------------------ |
Elsevier
|
M. Marhl, S. Schuster, M. Brumen, R. Heinrich
Modelling oscillations of calcium and endoplasmic reticulum transmembrane
potential - Role of the signalling and buffering proteins and
of the size of the Ca2+ sequestering ER subcompartments
Bioelectrochemistry and Bioenergetics
46 (1998) 79-90
|
|
Citiran v:
1.
Marhl M, Haberichter T, Brumen M, Heinrich
R, Complex calcium oscillations and the role of mitochondria and
cytosolic proteins, BioSystems 57 (2000)
75-86.
2.
Dupont G, Swillens S, Clair C, Tordjmann T, Combettes L, Hierarchical
organization of calcium signals in hepatocytes: from experiments
to models, Biochim. et Biophys. Acta - Mol. Cell Res. 1498
(2000) 134-152.
3. Haberichter T,
Marhl M, Heinrich R, Birhythmicity, trirhythmicity and chaos in
bursting calcium oscillations, Biophys. Chem. 90
(2001) 17-30.
4.
Schuster S, Marhl M, Bifurcation analysis of calcium oscillations:
Time-scale separation, canards, and frequency lowering, J. Biol.
Syst. 9 (2001) 291-314.
5. Zhang JQ, Qi F,
Xin HW, Effects of noise on the off rate of Ca2+ binding proteins
in a coupled biochemical cell system, Biophys. Chem. 94
(2001) 201-207.
6.
Schuster S, Marhl M, Höfer T, Modelling of simple and complex
calcium oscillations - From single-cell responses to intercellular
signalling, Eur. J. Biochem. 269 (2002)
1333-1355.
7. Roux E, Marhl M,
Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes, Biophys. J. 86 (2004)
2583-2595.
8. Falcke M, Reading
the patterns in living cells - the physics of Ca2+ signaling, Adv.
Phys. 53 (2004) 255-440.
9.
Schuster S, Knoke B, Marhl M, Differential regulation of proteins
by bursting calcium oscillations - a theoretical study, BioSystems
81 (2005) 49-63.
10.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
11.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell Biochem.
Biophys. 46 (2006) 285-302.
12.
Wang J, Huang X, Huang W, A quantitative kinetic model for ATP-induced
intracellular Ca2 + oscillations, J. theor. Biol. 245
(2007) 510-519.
13.
Knoke B, Marhl M, Schuster S, Selective regulation of protein activity
by complex Ca2+ oscillations: A theoretical study, Conference Information:
European Conference on Mathematical and Theoretical Biology (ECMTB
2005), Jul. 2005, Dresden, Germany. Source: Mathematical Modeling
of Biological Systems, Vol. I - Cellular Biophysics, Regulatory
Networks, Development, Medicine, and Data Analysis. Book Series:
Modelling and Simulation in Science, Engineering & Technology.
pp.11-22 (2007).
14.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations, Theor.
Biosci. 127 (2008) 1-14.
15.
De Pitta M, Volman V, Levine H, Pioggia G, De Rossi D, Ben-Jacob
E , Coexistence of amplitude and frequency modulations in intracellular
calcium dynamics, Phys. Rev. E 77 (2008)
Art. No. 030903.
16.
Fajmut A, Brumen M, MLC-kinase/phosphatase control of Ca2+ signal
transduction in airway smooth muscles, J. theor. Biol.
252 (2008) 474-481.
17.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
18.
Tomaskova Z, Ondrias K, Mitochondrial chloride channels - What are
they for?, FEBS Lett. 584 (2010) 2085-2092.
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Plenum Press
|
S. Schuster, M. Marhl, M. Brumen, R. Heinrich
Influence of calcium binding to proteins on calcium oscillations
and ER membrane potential oscillations. A mathematical model.
In: Holcombe M., Paton R. (Eds.) Information Processing in Cells
and Tissues. New York, London, Plenum Press, 1998, 137-150.
|
|
Citiran v:
1.
Schuster S, Marhl M, Höfer T, Modelling
of simple and complex calcium oscillations - From single-cell responses
to intercellular signalling, Eur. J. Biochem. 269
(2002) 1333-1355. |
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
|
M. Marhl, T. Haberichter, M. Brumen,
R. Heinrich
Complex calcium oscillations and the role of mitochondria and cytosolic
proteins
Biosystems
57 (2000) 75-86
|
|
Citiran v:
1.
Stefano GB, Prevot V, Cadet P, Dardik I, Vascular pulsations stimulating
nitric oxide release during cyclic exercise may benefit health:
A molecular approach (Review), Int. J. Mol. Medicine 7
(2001) 119-129.
2. Goldbeter A, Gonze
D, Houart G, Leloup JC, Halloy J, Dupont G, From simple to complex
oscillatory behavior in metabolic and genetic control networks,
Chaos 11 (2001) 247-260.
3.
Haberichter T, Marhl M, Heinrich R, Birhythmicity, trirhythmicity
and chaos in bursting calcium oscillations, Biophys. Chem.
90 (2001) 17-30.
4. Grubelnik V, Larsen
AZ, Kummer U, Olsen LF, Marhl M, Mitochondria regulate the amplitude
of simple and complex calcium oscillations, Biophys. Chem. 94
(2001) 59-74.
5.
Schuster S, Marhl M, Bifurcation analysis of calcium oscillations:
Time-scale separation, canards, and frequency lowering, J. Biol.
Syst. 9 (2001) 291-314.
6. Zhang JQ, Qi F,
Xin HW, Effects of noise on the off rate of Ca2+ binding proteins
in a coupled biochemical cell system, Biophys. Chem. 94
(2001) 201-207.
7.
Yu JC, Braselton JP, Abell ML, Borke JL, The identification of calcium
oscillators in immature rat cranial sutures, Craniofacial Surgery
9 (2001) 139-141.
8.
Schuster S, Marhl M, Höfer T, Modelling of simple and complex
calcium oscillations - From single-cell responses to intercellular
signalling, Eur. J. Biochem. 269 (2002)
1333-1355.
9*.
Fajmut A, Brumen M, Frequency and amplitude analysis of bursting
oscillations in the mathematical model of intracellular calcium
oscillations, Eur. J. Biochem. 270 Supp.
1 (2003) 228.
10.
Haberichter T, Roux E, Marhl M, Mazat JP, The influence of different
InsP(3) receptor isoforms on Ca2+ signaling in tracheal smooth muscle
cells, Bioelectrochemistry 57 (2002) 129-138.
11. Perc M, Marhl
M, Different types of bursting calcium oscillations in non-excitable
cells, Chaos, Solitons & Fractals 18
(2003) 759-773.
12. Perc M, Marhl
M, Sensitivity and flexibility of regular and chaotic calcium oscillations,
Biophys. Chem. 104 (2003) 509-522.
13. Madec F, Billaudel
B, de Sauvage RC, Sartor P, Veyret B, Effects of ELF and static
magnetic fields on calcium oscillations in islets of Langerhans,
Bioelectrochemistry 60 (2003) 73-80.
14. Perc M, Marhl
M, Resonance effects determine the frequency of bursting Ca2+ oscillations,
Chem. Phys. Lett. 376 (2003) 432-437.
15. Marhl M, Schuster
S, Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations, J. theor. Biol. 224 (2003)
491-500.
16. Perc M, Marhl
M, Noise enhances robustness of intracellular Ca2+ oscillations,
Phys. Lett. A 316 (2003) 304-310.
17. Albertini MC,
Accorsi A, Citterio B, Burattini S, Piacentini MP, Uguccioni F,
Piatti E, Morphological and biochemical modifications induced by
a static magnetic field on Fusarium culmorum, Biochimie
85 (2003) 963-970.
18*. Dupont G, Houart
G, Goldbeter A, From Simple to Complex Ca 2+ Oscillations: Regulatory
Mechanisms and Theoretical Models, Lecture Notes in Physics
623 (2003) 131-152.
19*.
Chen C, Zeng R, Stochastic kinetics of intracellular calcium oscillations,
J. Huazhong Univ. Sci. Technolog. Med. Sci. 23
(2003) 427-429.
20. Perc M, Marhl
M, Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
21. Larsen AZ, Olsen
LF, Kummer U, On the encoding and decoding of calcium signals in
hepatocytes, Biophys. Chem. 107 (2004)
83-99.
22. Lindner B, Garcia-Ojalvo
J, Neiman A, Schimansky-Geier L, Effects of noise in excitable systems,
Physics Reports - Review Section of Physics Letters 392
(2004) 321-424.
23. Roux E, Marhl
M, Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes, Biophys. J. 86 (2004)
2583-2595.
24. Perc M, Marhl
M, Local dissipation and coupling properties of cellular oscillators
- A case study on calcium oscillations, Bioelectrochemistry
62 (2004) 1-10.
25. Falcke M, Reading
the patterns in living cells - the physics of Ca2+ signaling, Adv.
Phys. 53 (2004) 255-440.
26. Perc M, Marhl
M, Detecting and controlling unstable periodic orbits that are not
part of a chaotic attractor, Phys. Rev. E 70
(2004) art. no. 016204.
27. Chernykh AM, Dolgacheva
LP, Kaimachnikov NP, Zinchenko VP, Analysis of the kinetics of Ca2+
signals in Ehrlich ascites tumor cells upon the inhibition of the
mitochondrial Na+/Ca2+ exchanger, Biofizika 49
(2004) 511-518.
28.
Papp B, Brouland JP, Gelebart P, Kovacs T, Chomienne C, Endoplasmic
reticulum calcium. transport ATPase expression during differentiation
of colon cancer and leukaemia cells, Biochem. Bioph. Res. Co.
322 (2004) 1223-1236.
29.
Perc M, Marhl M, Synchronization of regular and chaotic oscillations:
The role of local divergence and the slow passage effect - A case
study on calcium oscillations, Int. J. Bifurcat. Chaos 14
(2004) 2735-2751.
30*.
Neagu M, Nicola IR, Geometric dynamics of calcium oscillations ODEs
systems, Balk. J. Geom. Appl. 9 (2004)
36-67.
31.
Sanchez P, Lorenzo M, Rewald E, Stochastic resonance-like phenomena
in the context of the alimentary tract, Ann. NY. Acad. Sci.
1029 (2004)390-393.
32.
Tiveci S, Akin A, Cakir T, Saybasili H, Ulgen K, Modelling of calcium
dynamics in brain energy metabolism and Alzheimer's disease, Comput.
Biol. Chem. 29 (2005) 151-162.
33.
Kummer U, Krajnc B, Pahle J, Green AK, Dixon CJ, Marhl M, Transition
from stochastic to deterministic behavior in calcium oscillations,
Biophys. J. 89 (2005) 1603-1611.
34*.
Maurya MR, Subramaniam S, Modeling of Heterotrimeric G-Protein Mediated
Calcium Response in Raw 264.7 Macrophage Cells, AIChE Annual Meeting
(Cincinnati, OH), Conference Proceedings, 2005, pp. 9252-9253.
35.
Perc M, Marhl M, Chaos in temporarily destabilized regular systems
with the slow passage effect, Chaos Solitons & Fractals
27 (2006) 395-403.
36.
Wolf J, Becker-Weimann S, Heinrich R, Analysing the robustness of
cellular rhythms, Syst. Biol. 2 (2005)
35-41.
37.
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M, Synthesis, physicochemical and pharmacokinetic characterization
of calcium uronates, J. Inorg. Biochem. 100
(2006) 143-151.
38.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
39.
Foreman MA, Smith J, Publicover SJ, Characterisation of serum-induced
intracellular Ca2+ oscillations in primary bone marrow stromal cells,
J. Cell. Physiol. 206 (2006) 664-671.
40.
Politi A, Gaspers LD, Thomas AP, Höfer T, Models of IP3 and
Ca2+ oscillations: Frequency encoding and identification of underlying
feedbacks, Biophys. J. 90 (2006) 3120-3133.
41.
Sneyd J, Modeling IP3-dependent calcium dynamics in non-excitable
cells, Lect. Notes Math. 1867 (2005) 15-61.
42.
Fages F, Soliman S, Type inference in systems biology, Lect.
Notes Comput. Sc. 4210 (2006) 48-62.
43.
Pokhilko AV, Ataullakhanov FI, Holmuhamedov EL, Mathematical model
of mitochondrial ionic homeostasis: Three modes of Ca2+ transport,
J. theor. Biol. 243 (2006) 152-169.
44.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell Biochem.
Biophys. 46 (2006) 285-302.
45*.
Chauvet P, Dupont JM, Chauvet GA, On the integration of physiological
mechanisms in the nervous tissue using the MTIP. Synaptic plasticity
depending on neurons-astrocytes-capillaries interations, J.
Integrat. Neurosc. 5 (2006) 443-482.
46.
Sabens D, Aehle M, Steyer G, Kourennyi D, Deng CX, Calcium imaging
of sonoporation of mammalian cells, AIP Conf. Proc. 829
(2006) 533-537.
47.
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mechanism of cytosolic calcium oscillations, Biophys. Chem.
125 (2007) 201-212.
48.
Sun S, Liu YM, Lipsky S, Cho M, Physical manipulation of calcium
oscillations facilitates osteodifferentiation of human mesenchymal
stem cells, FASEB J. 21 (2007) 1472-1480.
49.
Maurya MR, Subramaniam S, Kinetic model for calcium dynamics in
RAW 264.7 cells: 2. Knockdown response and long-term response, Biophys.
J. 93 (2007) 729-740.
50.
Maurya MR, Subramaniam S, Kinetic model for calcium dynamics in
RAW 264.7 cells: 1. Mechanisms, parameters, and subpopulational
variability, Biophys. J. 93 (2007) 709-728.
51.
Maurya MR, Benner C, Pradervand S, Gass C, Subramaniam S, Systems
biology of macrophages, Curr. Top. Inate Immun. 598
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52.
Kumon RE, Parikh P, Sabens D, Aehle M, Kourennyi D, Deng CX, Measuring
and modeling sonoporation dynamics in mammalian cells via calcium
imaging, AIP Conference Proceedings 911
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53.
Kang M, Othmer HG, The variety of cytosolic calcium responses and
possible roles of PLC and PKC, Phys. Biol. 4
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54.
Freedenberg M, Kaddi C, Quo CF, Wang MD, Review of systems biology
simulation tools for translational research, Proceedings of
the 7th IEEE International Conference on Bioinformatics and Bioengineering,
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55.
Knoke B, Marhl M, Schuster S, Selective regulation of protein activity
by complex Ca2+ oscillations: A theoretical study, Conference Information:
European Conference on Mathematical and Theoretical Biology (ECMTB
2005), Jul. 2005, Dresden, Germany. Source: Mathematical Modeling
of Biological Systems, Vol. I - Cellular Biophysics, Regulatory
Networks, Development, Medicine, and Data Analysis. Book Series:
Modelling and Simulation in Science, Engineering & Technology.
pp.11-22 (2007).
56.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations, Theor.
Biosci. 127 (2008) 1-14.
57.
Corrias A, Buist ML, Quantitative cellular description of gastric
slow wave activity, Am. J. Physiol. - Gastr. L. 294
(2008) G989-G995.
58.
Fajmut A, Brumen M, MLC-kinase/phosphatase control of Ca2+ signal
transduction in airway smooth muscles, J. theor. Biol.
252 (2008) 474-481.
59.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
60.
Wang Y, Li QS, System-size resonance for intracellular and intercellular
calcium signaling, Biophys. Chem. 136
(2008) 32-37.
61.
Geiger JE, Magoski NS, Ca2+-induced Ca2+ release in Aplysia bag
cell neurons requires interaction between mitochondrial and endoplasmic
reticulum stores, J. Neurophysiol. 100
(2008) 24-37.
62.
Fages F, Soliman S, Abstract interpretation and types for systems
biology, Theor. Comput. Sci. 403 (2008)
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63.
Ji QB, Lu QS, Yang ZQ, Duan LX, Bursting Ca2+ Oscillations and Synchronization
in Coupled Cells, Chinese Phys. Lett. 25
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of Calcium Signaling Pathways in Human Preadipocytes, J. Cell.
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Siso-Nadal F, Fox JJ, Laporte SA, Hebert TE, Swain PS, Cross-Talk
between Signaling Pathways Can Generate Robust Oscillations in Calcium
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Chen JB, Tao R, Sun HY, Tse HF, Lau CP, Li GR, Multiple Ca2+ Signaling
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67.
Dupont G, Croisier H, Spatiotemporal organization of Ca2+ dynamics:
a modeling-based approach. HFSP Journal 4
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68.
Knoke B, Bodenstein C, Marhl M, Perc M, Schuster S, Jensen's inequality
as a tool for explaining the effect of oscillations on the average
cytosolic calcium concentration. Theor. Biosci. 129
(2010) 25-38.
69.
Stefano GB, Esch T, Bilfinger TV, Kream RM, Proinflammation and
preconditioning protection are part of a common nitric oxide mediated
process. Medical Sci. Monitor 16 (2010)
RA125-RA130.
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of nitric oxide and its endogenous derivatives in biosystems strongly
enhances their biological effects: A working hypothesis. Nitric
Oxide-Biol. Ch. 23 (2010) 175-180.
|
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Elsevier
|
T. Haberichter, M. Marhl, R. Heinrich
Birhythmicity, trirhythmicity and chaos in bursting calcium oscillations
Biophysical Chemistry
90 (2001) 17-30
|
|
Citiran v:
1.
Grubelnik V, Larsen AZ, Kummer U, Olsen LF,
Marhl M, Mitochondria regulate the amplitude of simple and complex
calcium oscillations, Biophys. Chem. 94
(2001) 59-74.
2.
Schuster S, Marhl M, Bifurcation analysis of calcium oscillations:
Time-scale separation, canards, and frequency lowering, J. Biol.
Syst. 9 (2001) 291-314.
3. Zhang JQ, Qi F,
Xin HW, Effects of noise on the off rate of Ca2+ binding proteins
in a coupled biochemical cell system, Biophys. Chem. 94
(2001) 201-207.
4.
Schuster S, Marhl M, Höfer T, Modelling of simple and complex
calcium oscillations - From single-cell responses to intercellular
signalling, Eur. J. Biochem. 269 (2002)
1333-1355.
5.
Stich M, Ipsen M, Mikhailov AS, Self-organized pacemakers in birhythmic
media, Physica D 171 (2002) 19-40.
6. Brusch L, Lorenz
W, Or-Guil M, Bar M, Kummer U, Fold-Hopf bursting in a model for
calcium signal transduction, Zeitschrift fur Physik. Chem. -
Int. J. Res. Phys. Chem. & Chem. Phys. 216
(2002) 487-497.
7. Zhdanov VP, Cellular
oscillator with a small number of particles, Eur. Phys. J. B
29 (2002) 485-489.
8. Perc M, Marhl M,
Different types of bursting calcium oscillations in non-excitable
cells, Chaos, Solitons & Fractals 18
(2003) 759-773.
9. Mahalingam R, Fedoroff
N, Stress response, cell death and signalling: the many faces of
reactive oxygen species, Physiol. Plant. 119
(2003) 56-68.
10. Perc M, Marhl
M, Resonance effects determine the frequency of bursting Ca2+ oscillations,
Chem. Phys. Lett. 376 (2003) 432-437.
11. Marhl M, Schuster
S, Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations, J. theor. Biol. 224 (2003)
491-500.
12. Higgins JP, Nonlinear
systems in medicine, Yale J. Biol. Medicine 75
(2002): 247-260.
13. Roux E, Marhl
M, Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes, Biophys. J. 86 (2004)
2583-2595.
14. Perc M, Marhl
M, Local dissipation and coupling properties of cellular oscillators
- A case study on calcium oscillations, Bioelectrochemistry
62 (2004) 1-10.
15. Falcke M, Reading
the patterns in living cells - the physics of Ca2+ signaling, Adv.
Phys. 53 (2004) 255-440.
16. Perc M, Marhl
M, Detecting and controlling unstable periodic orbits that are not
part of a chaotic attractor, Phys. Rev. E 70
(2004) art. no. 016204.
17. Battogtokh D,
Tyson JJ, Bifurcation analysis of a model of the budding yeast cell
cycle, Chaos 14 (2004) 653-661.
18.
Perc M, Marhl M, Synchronization of regular and chaotic oscillations:
The role of local divergence and the slow passage effect - A case
study on calcium oscillations, Int. J. Bifurcat. Chaos
14 (2004) 2735-2751.
19*.
Neagu M, Nicola IR, Geometric dynamics of calcium oscillations ODEs
systems, Balk. J. Geom. Appl. 9 (2004)
36-67.
20.
Sanchez P, Lorenzo M, Rewald E, Stochastic resonance-like phenomena
in the context of the alimentary tract, Ann. NY. Acad. Sci.
1029 (2004)390-393.
21.
Schuster S, Knoke B, Marhl M, Differential regulation of proteins
by bursting calcium oscillations - a theoretical study, BioSystems
81 (2005) 49-63.
22.
Perc M, Marhl M, Chaos in temporarily destabilized regular systems
with the slow passage effect, Chaos Solitons & Fractals
27 (2006) 395-403.
23.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
24.
Bien H, Yin LH, Entcheva E, Calcium instabilities in mammalian cardiomyocyte
networks, Biophys. J. 90 (2006) 2628-2640.
25.
Zhu CL, Jia Y, Liu Q, Yang LJ, Zhan X., A mesoscopic stochastic
mechanism of cytosolic calcium oscillations, Biophys. Chem.
125 (2007) 201-212.
26.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell Biochem.
Biophys. 46 (2006) 285-302.
27.
Rajesh S, Sinha S, Sinha S, Synchronization in coupled cells with
activator-inhibitor pathways, Phys. Rev. E 75
(2007) Art. No. 011906.
28.
Koseska A, Volkov E, Zaikin A, Kurths J, Inherent multistability
in arrays of autoinducer coupled genetic oscillators, Phys.
Rev. E 75 (2007) art. no. 031916.
29.
Wang J, Huang X, Huang W, A quantitative kinetic model for ATP-induced
intracellular Ca2 + oscillations, J. theor. Biol. 245
(2007) 510-519.
30.
Wang Q, Gao QY, Zhang L, Li J, Wang JH, Intermittent spiral breakup
in the reaction-diffusion medium exhibiting birhythmic dynamics,
Chem. Phys. Lett. 439 (2007) 327-331.
31.
Maurya MR, Subramaniam S, Kinetic model for calcium dynamics in
RAW 264.7 cells: 1. Mechanisms, parameters, and subpopulational
variability, Biophys. J. 93 (2007) 709-728.
32.
Maurya MR, Benner C, Pradervand S, Gass C, Subramaniam S, Systems
biology of macrophages, Curr. Top. Inate Immun. 598
(2007) 62-79.
33.
Cartwright JHE, Montagne R, Piro N, Piro O, Fronts between rhythms:
Spatiotemporal dynamics of extended polyrhythmic media, Phys,
Rev. Lett. 99 (2007) art. no. 174101.
34.
Kadji HGE, Yamapi R, Orou JBC, Synchronization of two coupled self-excited
systems with multi-limit cycles, Chaos 17
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35*.
Gao Z, Lu Q, Symbolic dynamics of coupled neuron model of calcium
and voltage, Beijing Hangkong Hangtian Daxue Xuebao/Journal
of Beijing University of Aeronautics and Astronautics 33
(2007) 925-929.
36.
Fajmut A, Brumen M, MLC-kinase/phosphatase control of Ca2+ signal
transduction in airway smooth muscles, J. theor. Biol.
252 (2008) 474-481.
37.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
38.
Kosuta S, Hazledine S, Sun J, Miwa H, Morris RJ, Downie JA, Oldroyd
GED, Differential and chaotic calcium signatures in the symbiosis
signaling pathway of legumes, P. Natl. Acad. Sci. USA 105
(2008) 9823-9828.
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Suguna C, Sinha S, Synchronization in multicell systems exhibiting
dynamic plasticity, Pramana-J. Phys. 71 (2008)
423-435.
40.
Hazledine S, Sun J, Wysham D, Downie AJ, Oldroyd GED, Morris RJ,
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oscillations: Evidence for deterministic chaos? PLoS ONE
4 (2009) Art. No. e6637.
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Newman JP, Butera RJ, Mechanism, dynamics, and biological existence
of multistability in a large class of bursting neurons, Chaos
20 (2010) Art. No. 023118.
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World
Scientific
|
S. Schuster, M. Marhl
Bifurcation analysis of calcium oscillations. Time-scale separation,
canards, and frequency lowering
Journal of Biological Systems
9 (2001) 291-314
|
|
Citiran v:
1.
Schuster S, Marhl M, Höfer T, Modelling
of simple and complex calcium oscillations - From single-cell
responses to intercellular signalling, Eur. J. Biochem.
269 (2002) 1333-1355.
2.
Chiew SP, Lie ST, Huang ZW, Multi-axes fatigue tests of tubular
T-joints under complex loads, Proceedings of the Twelfth (2002)
International Offshore and Polar Engineering Conference Vol.
4 (2002) 103-110.
3.
Perc M, Marhl M, Sensitivity and flexibility of regular and chaotic
calcium oscillations, Biophys. Chem. 104
(2003) 509-522.
4. Volkov EI, Ullner
E, Zaikin AA, Kurths J, Oscillatory amplification of stochastic
resonance in excitable systems, Phys. Rev. E 68
(2003) art. no. 026214.
5*. Perc M, Marhl
M, Noise enhances robustness of intracellular Ca2+ oscillations,
Phys. Lett. A 316 (2003) 304-310.
6.
Kuhlmann U, Gunther HP, Saul R, Haderle MU, Welded circular hollow
section (CHS) joints in bridges, 10th International Symposium
on Tubular Structures, Sept. 18-20, 2003 Madrid, Spain, Tubular
Structures X (2003) 55-62.
7.
Sturm S, Nussbaumer A, Hirt MA, Fatigue behaviour of cast steel
nodes in bridge structures, 10th International Symposium on Tubular
Structures, Sept. 18-20, 2003 Madrid, Spain, Tubular Structures
X (2003) 357-364.
8. Perc M, Marhl
M, Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
9. Vanag VK, Epstein
IR, Stationary and oscillatory localized patterns, and subcritical
bifurcations, Phys. Rev. Lett. 92 (2004)
art. no. 128301.
10. Chiew SP, Lie
ST, Lee CK, Huang ZW, Fatigue performance of cracked tubular T
joints under combined loads. I: Experimental, J. Struct. Engineering
- ASCE 130 (2004) 562-571.
11.
Vanag VK, Waves and patterns in reaction-diffusion systems. Belousov-Zhabotinsky
reaction in water-in-oil microemulsions, Phys. Usp. 47
(2004) 923-941.
12*.
Ullner E, Noise-induced phenomena of signal transmission in excitable
neural models, Dissertation, Institut für Physik, Fakultät
Mathematik und Naturwissenschaften, Universität Potsdam,
Germany, 2004.
13.
Perc M, Marhl M, Amplification of information transfer in excitable
systems that reside in a steady state near a bifurcation point
to complex oscillatory behavior, Phys. Rev. E 71
(2005) art. no. 026229.
14.
Puebla H, Controlling intracellular calcium oscillations and waves,
J Biol. Syst. 13 (2005) 173-190.
15.
Qian X, Dodds RH, Choo YS, Mode mixity for circular hollow section
X joints with weld toe cracks, J. Offshore Mech. Arct.
127 (2005) 269-279.
16.
Zhu CL, Jia Y, Liu Q, Yang LJ, Zhan X., A mesoscopic stochastic
mechanism of cytosolic calcium oscillations, Biophys. Chem.
125 (2007) 201-212.
17.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and
steady-state levels in some nonlinear models of biological oscillations,
Theor. Biosci. 127 (2008) 1-14.
18.
Durham J, Moehlis J, Feedback control of canards, Chaos
18 (2008) Art. No. 015110.
19.
Kapela A, Bezerianos A, Tsoukias NM, A mathematical model of Ca2+
dynamics in rat mesenteric smooth muscle cell: Agonist and NO
stimulation, J. theor. Biol. 253
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Ma J, Li HY, Hou ZH, Xin HW, System Size Resonance Associated
with Canard Phenomenon in a Biological Cell System, Chin.
J. Chem. Phys. 21 (2008) 521-525.
21.
Surovtsova I, Simus N, Lorenz T, Konig A, Sahle S, Kummer U, Accessible
methods for the dynamic time-scale decomposition of biochemical
systems, Bioinformatics 25 (2009) 2816-2823.
22.
Brons M, Kaasen R, Canards and mixed-mode oscillations in a forest
pest model. Theor. Popul. Biol. 77
(2010) 238-242.
23.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
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"Education and Upbringing" Publishing
|
M. Brumen, A. Fajmut, M. Marhl
Calcium oscillations in the living cell: biological relevance
of multi-compartment models
Nonlinear Phenomena in Complex Systems
4 (2001) 280-284
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Citiran v:
1*.
Fajmut A, Brumen M, Frequency and amplitude analysis of bursting
oscillations in the mathematical model of intracellular calcium
oscillations, Eur. J. Biochem. 270 Supp.
1 (2003) 228.
|
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|
------------------------------------------------------------------------ |
Elsevier
|
V. Grubelnik, A.Z. Larsen, U. Kummer, L.F. Olsen,
M. Marhl
Mitochondria regulate the amplitude of simple and complex calcium
oscillations
Biophysical Chemistry
94 (2001) 59-74
|
|
Citiran v:
1.
Grubelnik V, Marhl M, Frequency encoding of intracellular Ca2+ signals,
Cell. & Mol. Biol. Lett. 7 (2002)
115-117.
2.
Perc M, Marhl M, Different types of bursting calcium oscillations
in non-excitable cells, Chaos, Solitons & Fractals 18
(2003) 759-773.
3. Perc M, Marhl M,
Sensitivity and flexibility of regular and chaotic calcium oscillations,
Biophys. Chem. 104 (2003) 509-522.
4. Marhl M, Schuster
S, Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations, J. theor. Biol. 224 (2003)
491-500.
5. Perc M, Marhl M,
Noise enhances robustness of intracellular Ca2+ oscillations, Phys.
Lett. A 316 (2003) 304-310.
6. Perc M, Marhl M,
Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
7. Larsen AZ, Olsen
LF, Kummer U, On the encoding and decoding of calcium signals in
hepatocytes, Biophys. Chem. 107 (2004)
83-99.
8. Roux E, Marhl M,
Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes, Biophys. J. 86 (2004)
2583-2595.
9. Li QS, Wang P,
Internal signal stochastic resonance induced by colored noise in
an intracellular calcium oscillations model, Chem. Phys. Lett.
387 (2004) 383-387.
10.
Zhang JQ, Hou ZH, Xin HW, Influence of random long-range connections
on Ca2+ signal propagation in coupled cell systems. Chinese
J. Chem. Phys. 18 (2005) 19-23.
11.
Tiveci S, Akin A, Cakir T, Saybasili
H, Ulgen K, Modelling of calcium dynamics in brain energy metabolism
and Alzheimer's disease, Comput. Biol. Chem. 29
(2005) 151-162.
12.
Schuster S, Knoke B, Marhl M, Differential regulation of proteins
by bursting calcium oscillations - a theoretical study, BioSystems
81 (2005) 49-63.
13.
Heart E, Corkey RF, Wikstrom JD, Shirihai OS, Corkey BE , Glucose-dependent
increase in mitochondrial membrane potential, but not cytoplasmic
calcium, correlates with insulin secretion in single islet cells.
Am. J. Physiol. - Endocr. Metabol. 290 (2006)
E143-E148.
14.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
15.
Sneyd J, Modeling IP3-dependent calcium dynamics in non-excitable
cells, Lect. Notes Math. 1867 (2005) 15-61.
16.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell Biochem.
Biophys. 46 (2006) 285-302.
17*.
Chauvet P, Dupont JM, Chauvet GA, On the integration of physiological
mechanisms in the nervous tissue using the MTIP. Synaptic plasticity
depending on neurons-astrocytes-capillaries interations, J.
Integrat. Neurosc. 5 (2006) 443-482.
18.
Kang M, Othmer HG, The variety of cytosolic calcium responses and
possible roles of PLC and PKC, Phys. Biol. 4
(2007) 325-343.
19.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
20.
Ji QB, Lu QS, Yang ZQ, Duan LX, Bursting Ca2+ Oscillations and Synchronization
in Coupled Cells, Chinese Phys. Lett.
25 (2008) 3879-3882.
21.
Hu R, He ML, Hu H, Yuan BX, Zang WJ, Lau CP, Tse HF, Li GR, Characterization
of Calcium Signaling Pathways in Human Preadipocytes, J. Cell.
Physiol. 220 (2009) 765-770.
22.
Chen JB, Tao R, Sun HY, Tse HF, Lau CP, Li GR, Multiple Ca2+ Signaling
Pathways Regulate Intracellular Ca2+ Activity in Human Cardiac Fibroblasts,
J. Cell. Physiol. 223 (2010) 68-75.
23.
Knoke B, Bodenstein C, Marhl M, Perc M, Schuster S, Jensen's inequality
as a tool for explaining the effect of oscillations on the average
cytosolic calcium concentration, Theor. Biosci. 129
(2010) 25-38.
|
|
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|
------------------------------------------------------------------------ |
Elsevier
|
T. Haberichter, E. Roux, M. Marhl, J.-P. Mazat
The influence of different InsP3 receptor isoforms on Ca2+ signaling
in tracheal smooth muscle cells
Bioelectrochemistry
57 (2002) 129-131
|
|
Citiran v:
1*.
Dozol H, Etudes inframoléculaires des interactions intramoléculaires
de composés polyfonctionnels phosphorylés d'intérêt
biologique et thérapeutique, docteur thése de l'Université
Louis Pasteur Strasbourg I, Strasbourg, 2003.
2.
Koenigsberger M, Sauser R, Meister JJ, Emergent properties of
electrically coupled smooth muscle cells, Bull. Math. Biol.
67 (2005) 1253-1272.
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Brumen M, Fajmut A, Dobovišek A, Roux E, Mathematical modelling
of Ca2+ oscillations in airway smooth muscle cells, J. Biol.
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Blackwell
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S. Schuster, M. Marhl, T. Höfer
Modelling of simple and complex calcium oscillations. From single-cell
responses to intercellular signalling
European Journal of Biochemistry
269 (2002) 1333-1355
|
|
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build better signaling circuits, Trends Cell Biol. 18
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in experimentally observed responses of pancreatic acinar cells
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of Substrate Specificity: The Variable N-Terminal Domain of Tobacco
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Elsevier
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M. Perc, M. Marhl
Sensitivity and flexibility of regular and chaotic calcium oscillations
Biophysical Chemistry
104 (2003) 509-522
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|
Citiran v:
1*.
Perc M, Marhl M, Different types of bursting calcium oscillations
in non-excitable cells, Chaos, Solitons & Fractals 18
(2003) 759-773.
2. Perc M, Marhl
M, Noise enhances robustness of intracellular Ca2+ oscillations,
Phys. Lett. A 316 (2003) 304-310.
3. Perc M, Marhl
M, Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
4. Perc M, Marhl
M, Local dissipation and coupling properties of cellular oscillators
- A case study on calcium oscillations, Bioelectrochemistry
62 (2004) 1-10.
5. Perc M, Marhl
M, Detecting and controlling unstable periodic orbits that are
not part of a chaotic attractor, Phys. Rev. E 70
(2004) art. no. 016204.
6.
Perc M, Marhl M, Synchronization of regular and chaotic oscillations:
The role of local divergence and the slow passage effect - A case
study on calcium oscillations, Int. J. Bifurcat. Chaos
14 (2004) 2735-2751.
7*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
8.
Kummer U, Krajnc B, Pahle J, Green AK, Dixon CJ, Marhl M, Transition
from stochastic to deterministic behavior in calcium oscillations,
Biophys. J. 89 (2005) 1603-1611.
9*.
Savi MA, Chaos and order in biomedical rhythms, J. of the
Braz. Soc. of Mech. Sci. & Eng. 27
(2005) 157-169.
10.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
11.
Li HY, Bi JH, Ma J, Constructive Role of Internal Noise for the
Detection of Weak Stimulation in a Coupled Biological Cell System,
Acta Phys.-Chim. Sin. 25 (2009) 1327-1331.
12.
Hazledine S, Sun J, Wysham D, Downie AJ, Oldroyd GED, Morris RJ,
Nonlinear time series analysis of nodulation factor induced calcium
oscillations: Evidence for deterministic chaos? PLoS ONE
4 (2009) Art. No. e6637.
13*.
Li H-Y, Bi J-H, Ma J, Constructive role of internal noise for
the detection of weak stimulation in a coupled biological cell
system. Wuli Huaxue Xuebao/Acta Physico - Chimica Sinica
25 (2009) 1327-1331.
14.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes. Biophys. Chem.
148 (2010) 42-50.
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|
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Elsevier
|
M. Perc, M. Marhl
Different types of bursting calcium oscillations in non-excitable
cells
Chaos, Solitons & Fractals
18 (2003) 759-773
|
|
Citiran v:
1.
Perc M, Marhl M, Resonance effects determine the frequency of
bursting Ca2+ oscillations, Chem. Phys. Lett. 376
(2003) 432-437.
2. Perc M, Marhl
M, Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence, Physica
A - Statistical Mechanics and its Applications 332
(2004) 123-140.
3. Perc M, Marhl
M, Detecting and controlling unstable periodic orbits that are
not part of a chaotic attractor, Phys. Rev. E 70
(2004) art. no. 016204.
4.
Perc M, Marhl M, Synchronization of regular and chaotic oscillations:
The role of local divergence and the slow passage effect - A case
study on calcium oscillations, Int. J. Bifurcat. Chaos
14 (2004) 2735-2751.
5*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
6.
Wang HX, Lu QS, Wang QY, Generation of firing rhythm, patterns
and synchronization in the Morris-Lecar neuron model, Int.
J. Nonlinear Sci. 6 (2005) 7-12.
7.
Perc M, Marhl M, Amplification of information transfer in excitable
systems that reside in a steady state near a bifurcation point
to complex oscillatory behavior, Phys. Rev. E 71
(2005) art. no. 026229.
8.
Schuster S, Knoke B, Marhl M, Differential regulation of proteins
by bursting calcium oscillations - a theoretical study, BioSystems
81 (2005) 49-63.
9.
Perc M, Marhl M, Chaos in temporarily destabilized regular systems
with the slow passage effect, Chaos Solitons & Fractals
27 (2006) 395-403.
10*.
Savi MA, Chaos and order in biomedical rhythms, J. of the
Braz. Soc. of Mech. Sci. & Eng. 27
(2005) 157-169.
11.
Duan LX, Lu QS, Bursting oscillations near codimension-two bifurcations
in the Chay neuron model, Int. J. Nonlin. Sci. Num. Simulat.
7 (2006) 59-63.
12.
Marhl M, Perc M, Determining the
flexibility of regular and chaotic attractors, Chaos Solitons
& Fractals 28 (2006) 822-833.
13.
Perc M, Effects of small-world connectivity on noise-induced temporal
and spatial order in neural media, Chaos Solitons & Fractals
31 (2007) 280-291.
14.
Zhang F, Lu QS, Duan LX, Dynamics analysis and transition mechanism
of bursting calcium oscillations in non-excitable cells, Chinese
Phys. Lett. 24 (2007) 3344-3346.
15*.
Wang Y, Li QS, Explicit stochastic resonance of bursting behavior
in a calcium system, Beijing Ligong Daxue Xuebao / Transaction
of Beijing Institute of Technology 27 (2007),
1039-1041.
16.
Knoke B, Marhl M, Schuster S, Selective regulation of protein
activity by complex Ca2+ oscillations: A theoretical study, Conference
Information: European Conference on Mathematical and Theoretical
Biology (ECMTB 2005), Jul. 2005, Dresden, Germany. Source: Mathematical
Modeling of Biological Systems, Vol. I - Cellular Biophysics,
Regulatory Networks, Development, Medicine, and Data Analysis.
Book Series: Modelling and Simulation in Science, Engineering
& Technology. pp.11-22 (2007).
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Wang HX, Lu QS, Wang QY, Bursting and synchronization transition
in the coupled modified ML neurons, Communication Nonlin.
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Wang QY, Duan ZS, Feng ZS, Chen GR, Lu QS, Synchronization transition
in gap-junction-coupled leech neurons, Physica A 387
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19.
Ji QB, Lu QS, Yang ZQ, Duan LX, Bursting Ca2+ Oscillations and
Synchronization in Coupled Cells, Chinese Phys. Lett.
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20.
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activities in the Chay neuronal model, Neurocomputing
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abnormal phase order, EPL 84 (2009)
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induced by IP3 degradation, Chaos Solitons & Fractals
41 (2009) 2285-2290.
24.
Meng P, Lu QS, Dynamical Effect of Calcium Pump on Cytosolic Calcium
Bursting Oscillations with IP3 Degradation. Chinese Phys.
Lett. 27 (2010) Art. No. 010502.
25.
Peng GJ, Jiang YL, Two routes to chaos in the fractional Lorenz
system with dimension continuously varying. Physica A
389 (2010) 4140-4148.
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Elsevier
|
M. Marhl, S. Schuster
Under what conditions signal transduction pathways are highly
flexible in response to external forcing? A case study on calcium
oscillations
Journal of Theoretical Biology
224 (2003) 491-500
|
|
Citiran v:
1.
Perc M, Marhl M, Frequency dependent stochastic resonance in a
model for intracellular Ca2+ oscillations can be explained by
local divergence, Physica A - Statistical Mechanics and its
Applications 332 (2004) 123-140.
2. Perc M, Marhl
M, Detecting and controlling unstable periodic orbits that are
not part of a chaotic attractor, Phys. Rev. E 70
(2004) art. no. 016204.
3.
Perc M, Marhl M, Synchronization of regular and chaotic oscillations:
The role of local divergence and the slow passage effect - A case
study on calcium oscillations, Int. J. Bifurcat. Chaos
14 (2004) 2735-2751.
4*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
5.
Puebla H, Controlling intracellular calcium oscillations and waves,
J Biol. Syst. 13 (2005) 173-190.
6.
Kummer U, Krajnc B, Pahle J, Green AK, Dixon CJ, Marhl M, Transition
from stochastic to deterministic behavior in calcium oscillations,
Biophys. J. 89 (2005) 1603-1611.
7.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
8.
Klipp E, Liebermeister W, Mathematical modeling of intracellular
signaling pathways, BMC Neuroscience 7
(2006) S10, doi:10.1186/1471-2202-7-S1-S10.
9*.
Valeyev NV, Downing AK, Skorinkin AI, Campbell ID, Kotov NV, A
calcium dependent de-adhesion mechanism regulates the direction
and rate of cell migration: a mathematical model, In Silico
Biology 6 (2006) 0050.
10*.
Battogtokh D, Tyson JJ, Periodic forcing of a mathematical model
of the eukaryotic cell cycle, Phys. Rev. E 73
(2006) art. no. 011910.
11.
Aguilar-Lopez R, Martinez-Guerra R, Puebla H, Hernandez-Suarez
R, High order sliding-mode dynamic control for chaotic intracellular
calcium oscillations, Nonlinear Anal.-Real 11
(2010) 217-231.
|
|
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|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Marhl
Resonance effects determine the frequency of bursting Ca2+ oscillations
Chemical Physics Letters
376 (2003) 432-437
|
|
Citiran v:
1.
Perc M, Marhl M, Detecting and controlling unstable periodic orbits
that are not part of a chaotic attractor, Phys. Rev. E
70 (2004) art. no. 016204.
2.
Perc M, Marhl M, Amplification of information transfer in excitable
systems that reside in a steady state near a bifurcation point
to complex oscillatory behavior, Phys. Rev. E 71
(2005) art. no. 026229.
3.
Perc M, Effects of small-world connectivity on noise-induced temporal
and spatial order in neural media, Chaos Solitons & Fractals
31 (2007) 280-291.
4.
Bi QS, The mechanism of bursting phenomena in Belousov-Zhabotinsky
(BZ) chemical reaction with multiple time scales. Sci. China-Technol.
Sciences 53 (2010) 748-760.
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|
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Elsevier
|
M. Perc, M. Marhl
Noise enhances robustness of intracellular Ca2+ oscillations
Physics Letters A
316 (2003) 304-310
|
|
Citiran v:
1.
Perc M, Marhl M, Detecting and controlling unstable periodic orbits
that are not part of a chaotic attractor, Phys. Rev. E
70 (2004) art. no. 016204.
2*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
3.
Goldstein BN, Mayevsky AA, Zakrjevskaya DT, Influence of Ca2+
oscillatory influx on membrane Ca2+-ATPase activity: a kinetic
model, Biochemistry-Moscow 70 (2005)
445-448.
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Li HY, Hou ZH, Xin HW, Internal noise stochastic resonance for
intracellular calcium oscillations in a cell system, Phys.
Rev. E 71 (2005) art. no. 061916.
5.
Zhang JQ, Hou ZH, Xin HW, Stochastic bi-resonance induced by external
noise for Ca2+ signaling in hepatocytes, Sci. China Ser. B
48 (2005) 286-291.
6.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
7.
Perc M, Marhl M, Pacemaker enhanced noise-induced synchrony in
cellular arrays, Phys. Lett. A 353 (2006)
372-377.
8.
Chen HS, Zhang JQ, Liu JQ, Selective effects of external noise
on Ca2+ signal in mesoscopic scale biochemical cell systems,
Biophys. Chem. 125 (2007) 397-402.
9.
Chuan-Sheng S, Ji-Qianl Z, Han-Shuang C, System size selected
effects induced by clustering in two-dimensional coupled cell
systems, Acta. Phys. Sin.-Ch. Ed. 56
(2007) 6315-6320.
10.
Lang XF, Li QS, Roles of external noise correlation in optimal
intracellular calcium signaling, J. Chem. Phys. 128
(2008) Art. No. 205102.
11.
Ma J, Li HY, Hou ZH, Xin HW, System Size Resonance Associated
with Canard Phenomenon in a Biological Cell System, Chin.
J. Chem. Phys. 21 (2008) 521-525.
12.
Pahle J, Biochemical simulations: stochastic, approximate stochastic
and hybrid approaches, Brief. Bioinform. 10
(2009) 53-64.
|
|
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|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Marhl
Frequency dependent stochastic resonance in a model for intracellular
Ca2+ oscillations can be explained by local divergence
Physica A
332 (2004) 123-140
|
|
Citiran v:
1.
Perc M, Marhl M, Detecting and controlling unstable periodic orbits
that are not part of a chaotic attractor, Phys. Rev. E
70 (2004) art. no. 016204.
2*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
3.
Chassin DP, Malard J, Posse C, Managing Complexity, CCCT-04 invited
session, Austin Texas, August 2004, 7 pages.
4.
Perc M, Marhl M, Amplification of information transfer in excitable
systems that reside in a steady state near a bifurcation point
to complex oscillatory behavior, Phys. Rev. E 71
(2005) art. no. 026229.
5.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
6.
Perc M, Gosak M, Marhl M, From stochasticity to determinism in
the collective dynamics of diffusively coupled cells, Chem.
Phys. Lett. 421 (2006) 106-110.
7.
Perc M, Marhl M, Pacemaker enhanced noise-induced synchrony in
cellular arrays, Phys. Lett. A 353 (2006)
372-377.
8.
Perc M, Marhl M, Noise-induced spatial dynamics in the presence
of memory loss, Physica A 375 (2007)
72-80.
9.
Gandhimathi VM, Rajasekar S, Vibrational and stochastic resonances
in two coupled overdamped anharmonic oscillators driven by an
amplitude modulated force, Phys. Scripta 76
(2007) 693-698.
10*.
Minelli TA, Balduzzo M, Milone FF, Nofrate V, Modeling cell dynamics
under mobile phone radiation, Nonlinear Dynamics, Psychology,
and Life Sciences 11 (2007) 197-218.
11.
Lang XF, Li QS, Roles of external noise correlation in optimal
intracellular calcium signaling, J. Chem. Phys. 128
(2008) Art. No. 205102.
12.
Chignola R, Del Fabbro A, Milotti E, Dynamics of intracellular
Ca2+ oscillations in the presence of multisite Ca2+-binding proteins.
Physica A 16 (2010) 3172-3178.
13.
Lang XF, Lu QS, Kurths J, Phase synchronization in noise-driven
bursting neurons. Phys. Rev. E 82 (2010)
Art. No. 021909.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Marhl
Local dissipation and coupling properties of cellular oscillators
- A case study on calcium oscillations
Bioelectrochemistry
62 (2004) 1-10
|
|
Citiran v:
1.
Perc M, Marhl M, Detecting and controlling unstable periodic orbits
that are not part of a chaotic attractor, Phys. Rev. E
70 (2004) art. no. 016204.
2*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
3.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
4.
Harris AL, Connexin channel permeability to cytoplasmic molecules,
Prog. Biophys. Mol. Bio. 94 (2007) 120-143.
5.
Harris AL, Connexin specificity of second messenger permeation:
Real numbers at last, J. Gen. Physiol. 131
(2008) 287-292.
6.
Zhu XL, Sang JP, Wang LL, Huang SY, Zou XW, Structure properties
and synchronizability of cobweb-like networks, Physica A
387 (2008) 6646-6656.
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|
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|
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World
Scientific
|
M. Perc, M. Marhl
Synchronisation of regular and chaotic oscillations: The role
of local divergence and the slow passage effect. A case study
on calcium oscillations
International Journal of Bifurcation and Chaos
14 (2004) 2735-2751
|
|
Citiran v:
1*.
Perc M, Marhl M, Detecting and controlling
unstable periodic orbits that are not part of a chaotic attractor,
Phys. Rev. E 70 (2004) art. no. 016204.
2*.
Marhl M, Perc M, Determining the robustness of signal transduction
systems - A case study on neurons, WSEAS Trans. Biol. Biomed.
1 (2004) 379-383.
3.
Perc M, Marhl M, Chaos in temporarily destabilized regular systems
with the slow passage effect, Chaos Solitons & Fractals
27 (2006) 395-403.
4.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
5.
Zhu XL, Sang JP, Wang LL, Huang SY, Zou XW, Structure properties
and synchronizability of cobweb-like networks, Physica A
387 (2008) 6646-6656.
6.
Puebla H, Del Muro Cuellar B, Aguilar-Lopez R, Synchronization
of coupled calcium oscillators: A robust feedback control approach,
Chinese Control and Decision Conference, CCDC 2008 (2008)
Art. No. 4598143, pp. 4309-4312.
7.
Ma J, Zhang AH, Xia YF, Zhang LP, Optimize design of adaptive
synchronization controllers and parameter observers in different
hyperchaotic systems. Appl. Math. Comput 215
(2010) 3318-3326.
8.
Wang CN, Li SR, Ma J, Jin WY, Synchronization transition in degenerate
optical parametric oscillators induced by nonlinear coupling.
Appl. Math. Comput 216
(2010) 647-654.
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The
Biophysical Society
|
E. Roux, M. Marhl
Role of sarcoplasmic reticulum and mitochondria in Ca2+ removal
in airway myocytes
Biophysical Journal
86 (2004) 2583-2595
|
|
Citiran v:
1.
Dai JZ, Kuo KH, Leo JM, van Breemen C, Lee
CH, Rearrangement of the close contact between the mitochondria
and the sarcoplasmic reticulum in airway smooth muscle, Cell
Calcium 37 (2005) 333-340.
2. Brumen
M, Fajmut A, Dobovisek A, Roux E, Mathematical modelling of Ca2+
oscillations in airway smooth muscle cells, J. Biol. Phys.
31 (2005) 515-524.
3.
Roux E, Noble PJ, Noble D, Marhl M, Modelling of calcium handling
in airway myocytes, Prog. Biophys. Mol. Biol. 90
(2006) 64-87.
4.
Marhl M, Perc M, Schuster S, A minimal model for decoding of time-limited
Ca2+ oscillations, Biophys. Chem. 120
(2006) 161-167.
5.
McCarron JG, Chalmers S, Bradley KN, MacMillan D, Muir TC, Ca2+
microdomains in smooth muscle, Cell Calcium 40
(2006) 461-493.
6.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell
Biochem. Biophys. 46 (2006) 285-302.
7.
Mbikou P, Fajmut A, Brumen M, Roux E, Theoretical and experimental
investigation of calcium-contraction coupling in airway smooth
muscle, Cell Biochem. Biophys. 46 (2006)
233-251.
8.
Zayas R, Groshong JS, Gomez CM, Inositol-1,4,5-triphosphate receptors
mediate activity-induced synaptic Ca2+ signals in muscle fibers
and Ca2+ overload in slow-channel syndrome, Cell Calcium
41 (2007) 343-352.
9.
Hirota S, Helli P, Janssen LJ, Ionic mechanisms and Ca2+ handling
in airway smooth muscle, Eur. Respir. J. 30
(2007) 114-133.
10.
Chalmers S, Olson ML, MacMillan D, Rainbow RD, McCarron JG, Ion
channels in smooth muscle: Regulation by the sarcoplasmic reticulum
and mitochondria, Cell Calcium 42 (2007)
447-466.
11.
Marhl M, Gosak M, Perc M, Dixon CJ, Green
AK, Spatio-temporal modelling explains the effect of reduced plasma
membrane Ca2+ efflux on intracellular Ca2+ oscillations in hepatocytes,
J. theor. Biol. 252 (2008) 419-426.
12.
Nakamura N, Yamazawa T, Okubo Y, Iino M, Temporal switching and
cell-to-cell variability in Ca2+ release activity in mammalian
cells, Mol. Syst. Biol. 5 (2009) Art.
No. 247.
13.
Wray S, Burdyga T, Sarcoplasmic Reticulum Function in Smooth Muscle.
Physiol. Rev. 90 (2010) 113-178.
14.
Wang IY, Bai Y, Sanderson MJ, Sneyd J, A Mathematical Analysis
of Agonist- and KCI-Induced Ca2+ Oscillations in Mouse Airway
Smooth Muscle Cells. Biophys. J. 98
(2010) 1170-1181.
15.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes. Biophys. Chem.
148 (2010) 42-50.
|
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|
------------------------------------------------------------------------ |
|
M. Perc, M. Marhl
Detecting and controlling unstable periodic orbits that are not
part of a chaotic attractor
Physical Review E
70 (2004) art. no. 016204 |
|
Citiran v:
1.
Perc M, Marhl M, Chaos in temporarily destabilized regular systems
with the slow passage effect, Chaos Solitons & Fractals
27 (2006) 395-403.
2.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
3.
Chang SC, Lin HP, Synchronization with particular application to
the control of a chaotic electromagnetic system, P. I. Mech.
Eng. G - J. Aer. 222 (2008) 1047-1053.
4.
Ma J, Zhang AH, Xia YF, Zhang LP, Optimize design of adaptive synchronization
controllers and parameter observers in different hyperchaotic systems.
Appl. Math. Comput. 215 (2010) 3318-3326.
5.
Wang CN, Li SR, Ma J, Jin WY, Synchronization transition in degenerate
optical parametric oscillators induced by nonlinear coupling. Appl.
Math. Comput. 216 (2010) 647-654. |
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
|
S. Kodba, M. Perc, M. Marhl
Detecting chaos from a time series
European Journal of Physics
26 (2005) 205-215
|
|
Citiran v:
1.
Perc M, Visualizing the attraction of strange attractors, Eur.
J. Phys. 26 (2005) 579-587.
2.
Perc M, Nonlinear time series analysis of the human electrocardiogram,
Eur. J. Phys. 26 (2005) 757-768.
3.
Benko TP, Perc M, Deterministic chaos in sounds of Asian cicadas,
J. Biol. Syst. 14 (2006) 555-566.
4.
Benko TP, Perc M, Singing of Neoconocephalus robustus as an example
of deterministic chaos in insects, J. Bioscience 32
(2007) 797-804.
5*.
Yuan Y, Ma XJ, Classification of reciprocating compressor faults
based on multi-component singular entropy, Dalian Ligong Daxue
Xuebao / Journal of Dalian University of Technology 47
(2007) 196-200.
6.
Park CA, Kwon RJ, Kim S, Jang HR, Chae JH, Kim T, Jeong, Decreased
Phase Synchronization of the EEG in Patients with Major Depressive
Disorder, Book Series: IFMBE Proceedings Volume: 14 pp. 1095-1098
(2007).
7.
Meghdadi AH, Fazel-Rezai R, Aghakhani Y, A method for detecting
nonlinear determinism in normal and epileptic brain EEG signals,
29th Annual International Conference of IEEE-EMBS, Engineering
in Medicine and Biology Society, EMBC'07 (2007) Art. No. 4352713,
pp. 2008-2011.
8.
Ivanovic AZ, Cupic ZD, Jankovic MM, Kolar-Anic LZ, Anic SR, The
chaotic sequences in the Bray-Liebhafsky reaction in an open reactor,
Phys. Chem. Chem. Phys. 10 (2008) 5848-5858
.
9*.
Ryan DA, Sarson GR, The geodynamo as a low-dimensional deterministic
system at the edge of chaos, Europhys. Lett. 83
(2008) Art. No. 49001.
10*.
Luoma J, Hämäläinen RP, Saarinen E, Perspectives
on team dynamics: Meta learning and systems intelligence, Systems
Research and Behavioral Science 25 (2008)
757-767.
11.
Millan H, Garcia-Fornaris I, Gonzalez-Posada M, Nonlinear spatial
series analysis from unidirectional transects of soil physical properties,
Catena 77 (2009) 56-64.
12.
Srivastava N, Haque I, Nonlinear dynamics of a friction-limited
drive: Application to a chain continuously variable transmission
(CVT) system, J. Sound Vib. 321 (2009)
319-341.
13.
Millan H, Kalauzi A, Llerena G, Sucoshanay J, Piedra D, Meteorological
complexity in the Amazonian area of Ecuador: An approach based on
dynamical system theory, Ecol. Complex. 6
(2009) 278-285.
14.
Benko TP, Perc M, Nonlinearities in mating sounds of American crocodiles,
BioSystems 97 (2009) 154-159.
15*.
Yu Y, Li B, Shang J, PCA and local-wave method analysis on fault
diagnosis of diesel, Proceedings - 2009 International Conference
on Information Technology and Computer Science, ITCS 2009,
Art. No. 5190243, pp. 317-321.
16.
Shapira Y, Kenett DY, Ben-Jacob E, The Index cohesive effect on
stock market correlations. Eur. Phys. J. B 72
(2009) 657-669.
17.
Georgakaki D, Mitsas C, Polatoglou HM, Nonlinear Time-series Analysis
Methods for the Evaluation & Study of Dynamical Phenomena in
Atomic Force Microscopy Prediction of chaotic motion. 7th International
Conference of the Balkan-Physical-Union, AIP Conference Proceeding
1203 (2009) 1177-1182.
18.
Misra AP, Banerjee S, Haas F, Shukla PK, Assis LPG, Temporal dynamics
in the one-dimensional quantum Zakharov equations for plasmas. Phys.
Plasmas 72 (2010) Art. No.
032307.
19.
Yang JH, Cai XM, Liu XB, The maximal Lyapunov exponent for a three-dimensional
system driven by white noise. Communications in Nonlin. Sci.
and Num. Simulation 15 (2010)
3498-3506.
20.
Millan H, Kalauzi A, Cukic M, Biondi R, Nonlinear dynamics of meteorological
variables: multifractality and chaotic invariants in daily records
from Pastaza, Ecuador. Theor. Appl. Climatol. 102
(2010) 75-85.
21.
De la Fuente IM, Quantitative Analysis of Cellular Metabolic Dissipative,
Self-Organized Structures. Int. J. Mol. Sci. 11
(2010) 3540-3599.
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|
S. Schuster, B. Knoke, M. Marhl
Differential regulation of proteins by bursting calcium oscillations
- a theoretical study
Biosystems
81 (2005) 49-63
|
|
Citiran v:
1.
Marhl M, Perc M, Schuster S, Selective regulation of cellular processes
via protein cascades acting as band-pass filters for time-limited
oscillations. FEBS Lett. 579 (2005) 5461-5465.
2.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes. Cell Biochem.
Biophys. 46 (2006) 285-302.
3.
Marhl M, Grubelnik V, Role of cascades in converting oscillatory
signals into stationary step-like responses. Biosystems
87 (2007) 58-67.
4.
Knoke B, Marhl M, Schuster S, Selective regulation of protein activity
by complex Ca2+ oscillations: A theoretical study, Conference Information:
European Conference on Mathematical and Theoretical Biology (ECMTB
2005), Jul. 2005, Dresden, Germany. Source: Mathematical Modeling
of Biological Systems, Vol. I - Cellular Biophysics, Regulatory
Networks, Development, Medicine, and Data Analysis. Book Series:
Modelling and Simulation in Science, Engineering & Technology.
pp.11-22 (2007).
5.
Salazar C, Politi AZ, Hofer T, Decoding of calcium oscillations
by phosphorylation cycles: Analytic results. Biophys. J.
94 (2008) 1203-1215.
6.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations. Theor.
Biosci. 127 (2008) 1-14.
7.
Pahle J, Green AK, Dixon CJ, Kummer U, Information transfer in signaling
pathways: A study using coupled simulated and experimental data.
BMC Bioinformatics 9 (2008) Art. No. 139.
8.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes. J. theor. Biol. 252
(2008) 419-426.
9.
Santini CC, Tyrrell AM, The manipulation of calcium oscillations
by harnessing self-organisation. BioSystems 94
(2008) 153-163.
10.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations in
protein activation. Phys. Biol. 7 (2010)
Art. No. 036009.
|
|
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|
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|
M. Perc and M. Marhl
Amplification of information transfer in excitable systems that
reside in a steady state near a bifurcation point to complex oscillatory
behavior
Physical Review E
71 (2005) art. no. 026229 |
|
Citiran v:
1.
Perc M, Coherence resonance in a spatial prisoner's dilemma game.
New J. Phys. 8 (2006) art. no. 022.
2.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors. Chaos Solitons & Fractals 28
(2006) 822-833.
3.
Perc M, Gosak M, Marhl M, From stochasticity to determinism in the
collective dynamics of diffusively coupled cells. Chem. Phys.
Lett. 421 (2006) 106-110.
4.
Perc M, Marhl M, Pacemaker enhanced noise-induced synchrony in cellular
arrays. Phys. Lett. A 353 (2006) 372-377.
5.
Perc M, Marhl M, Evolutionary and dynamical coherence resonances
in the pair approximated prisoner's dilemma game. New J. Phys.
8 (2006) Art. No. 142.
6.
Perc M, Effects of small-world connectivity on noise-induced temporal
and spatial order in neural media. Chaos Solitons & Fractals
31 (2007) 280-291.
7.
Sethia GC, Kurths J, Sen A, Coherence resonance in an excitable
system with time delay. Phys. Lett. A 364
(2007) 227-230.
8.
Gosak M, Perc M, Proximity to periodic windows in bifurcation diagrams
as a gateway to coherence resonance in chaotic systems. Phys.
Rev. E 76 (2007) Art. No. 037201.
9.
Li XM, Wang J, Hu WH, Effects of chemical synapses on the enhancement
of signal propagation in coupled neurons near the canard regime.
Phys. Rev. E 76 (2007) Art. No. 041902.
10.
Gandhimathi VM, Rajasekar S, Vibrational and stochastic resonances
in two coupled overdamped anharmonic oscillators driven by an amplitude
modulated force. Phys. Scripta 76 (2007)
693-698.
11*.
Wang J, Li X, Feng D, Comparisons of chemical synapses and gap junctions
in the stochastic dynamics of coupled neurons. Lecture Notes
in Computer Science (including subseries Lecture Notes in Artificial
Intelligence and Lecture Notes in Bioinformatics) 4689 LNBI
(2007) pp. 254-263.
12.
Wang QY, Duan ZS, Feng ZS, Chen GR, Lu QS, Synchronization transition
in gap-junction-coupled leech neurons. Physica A 387
(2008) 4404-4410.
13.
Wu D, Zhu SQ, Stochastic resonance in FitzHugh-Nagumo system with
time-delayed feedback. Phys. Lett. A 372
(2008) 5299-5304.
14.
Wang QY, Perc M, Duan ZS, Chen GR, Delay-induced multiple stochastic
resonances on scale-free neuronal networks. Chaos 19
(2009) Art. No. 023112.
15.
Ozer M, Perc M, Uzuntarla M, Koklukaya E, Weak signal propagation
through noisy feedforward neuronal networks. Neuroreport
21 (2010) 338-343.
16.
Chapeau-Blondeau F, Rousseau D, Delahaies A, Renyi entropy measure
of noise-aided information transmission in a binary channel. Phys.
Rev. E 81 (2010) Art. No. 051112.
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|
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The
Biophysical Society
|
U. Kummer, B. Krajnc, J. Pahle. A.K. Green, C.J.
Dixon, M. Marhl
Transition from Stochastic to deterministic behavior in calcium
oscillations
Biophysical Journal
89 (2005) 1603-1611
|
|
Citiran v:
1.
Perc M, Gosak M, Marhl M, From stochasticity
to determinism in the collective dynamics of diffusively coupled
cells, Chem. Phys. Lett. 421 (2006)
106-110.
2.
Müller M, Wegner K, Kummer U, Baier G, Quantification of
cross correlations in complex spatiotemporal systems, Phys.
Rev. E 73 (2006) art. no. 046106.
3.
Manninen T, Linne M-L, Ruohonen K, Developing Itô stochastic
differential equation models for neuronal signal transduction
pathways, Comput. Biol. Chem. 30 (2006)
280-291.
4.
Hoops S, Sahle S, Gauges R, Lee C, Pahle J, Simus N, Singhal M,
Xu L, Mendes P, Kummer U, COPASI- A COmplex PAthway SImulator,
Bioinformatics 22 (2006) 3067-3074.
5.
Song H, Smolen P, Av-Ron E, Baxter DA, Byrne JH, Dynamics of a
minimal model of interlocked positive and negative feedback loops
of transcriptional regulation by cAMP-response element binding
proteins, Biophys. J. 92 (2007) 3407-3424.
6.
McKane AJ, Nagy JD, Newman TJ, Stefanini MO, Amplified biochemical
oscillations in cellular systems, J. Stat. Phys. 128
(2007) 165-191.
7.
Hemberg M, Barahona M, Perfect sampling of the master equation
for gene regulatory networks, Biophys. J. 93
(2007) 401-410.
8.
Dupont G, Combettes L, Leybaert L, Calcium dynamics: Spatio-temporal
organization from the subcellular to the organ level, Int.
Rev. Cytol. 261 (2007) 193-245.
9.
Ullah M, Wolkenhauer O, Family tree of Markov models in systems
biology, IET Syst. Biol. 1 (2007) 247-254.
10.
Kang M, Othmer HG, The variety of cytosolic calcium responses
and possible roles of PLC and PKC, Phys. Biol. 4
(2007) 325-343.
11*.
Wang Y, Li QS, Explicit stochastic resonance of bursting behavior
in a calcium system, Beijing Ligong Daxue Xuebao / Transaction
of Beijing Institute of Technology 27 (2007),
1039-1041.
12.
Perc M, Green AK, Dixon CJ, Marhl M, Establishing the stochastic
nature of intracellular calcium oscillations from experimental
data, Biophys. Chem. 132 (2008) 33-38.
13.
Gosak M, Marhl M, Perc M, Chaos out of internal noise in the collective
dynamics of diffusively coupled cells, Eur. Phys. J. B 62
(2008) 171-177.
14.
Pahle J, Green AK, Dixon CJ, Kummer U, Information transfer in
signaling pathways: A study using coupled simulated and experimental
data, BMC Bioinformatics 9 (2008) Art.
No. 139.
15.
Wang Y, Li QS, System-size resonance for intracellular and intercellular
calcium signaling, Biophys. Chem. 136
(2008) 32-37.
16.
Kosuta S, Hazledine S, Sun J, Miwa H, Morris RJ, Downie JA, Oldroyd
GED, Differential and chaotic calcium signatures in the symbiosis
signaling pathway of legumes, P. Natl. Acad. Sci. USA
105 (2008) 9823-9828.
17.
Dupont G, Abou-Lovergne A, Combettes L, Stochastic aspects of
oscillatory Ca2+ dynamics in hepatocytes, Biophys. J.
95 (2008) 2193-2202.
18.
Lederhendler A, Biham O, Validity of rate equation results for
reaction rates in reaction networks with fluctuations, Phys.
Rev. E 78 (2008) Art. No.
041105.
19.
Pahle J, Biochemical simulations: stochastic, approximate stochastic
and hybrid approaches, Brief. Bioinform. 10
(2009) 53-64.
20.
Armbruster D, Nagy JD, van de Rijt EAF, Rooda JE, Dynamic Simulations
of Single-Molecule Enzyme Networks, J. Phys. Chem. B
113 (2009) 5537-5544.
21.
Wang Y, Li QS, Luo J, Explicit calcium bursting stochastic resonance,
Biophys. Chem. 142 (2009) 40-45.
22.
Harris LA, Piccirilli AM, Majusiak ER, Clancy P, Quantifying stochastic
effects in biochemical reaction networks using partitioned leaping,
Phys. Rev. E 79 (2009) Art. No. 051906.
23.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence of stochasticity
in experimentally observed responses of pancreatic acinar cells
to acetylcholine, Chaos 19 (2009) Art.
No.: 037113.
24.
Dupont G, Combettes L, What can we learn from the irregularity
of Ca2+ oscillations? Chaos 19 (2009)
Art. No.: 037112.
25.
Hazledine S, Sun J, Wysham D, Downie JA, Oldroyd GED, Morris RJ,
Nonlinear Time Series Analysis of Nodulation Factor Induced Calcium
Oscillations: Evidence for Deterministic Chaos? Plos ONE 4
(2009) Art. No. e6637.
26.
Aguilar-Lopez R, Martinez-Guerra R, Puebla H, Hernandez-Suarez
R, High order sliding-mode dynamic control for chaotic intracellular
calcium oscillations. Nonlinear Anal.-Real World Applications
11 (2010) 217-231.
27.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes. Biophys. Chem.
148 (2010) 42-50.
28.
Brasen JC, Olsen LF, Hallett MB, Cell surface topology creates
high Ca2+ signalling microdomains. Cell Calcium 47
(2010) 339-349.
29.
Ouattara DA, Abou-Jaoude W, Kaufman M, From structure to dynamics:
Frequency tuning in the p53-Mdm2 network. II Differential and
stochastic approaches. J. theor. Biol. 264
(2010) 1177-1189.
30.
Elson EC, Complex life forms may arise from electrical processes.
Theor. Biol. and Med. Modelling 7 (2010)
Art. No. 26.
31.
Stratton RC, Squires PE, Green AK, 17 beta-Estradiol Elevates
cGMP and, via Plasma Membrane Recruitment of Protein Kinase GI
alpha, Stimulates Ca2+ Efflux from Rat Hepatocytes. J. Biol.
Chem. 285 (2010) 27201-27212.
32.
Skupin A, Kettenmann H, Falcke M, Calcium Signals Driven by Single
Channel Noise, PLoS Comput. Biol. 6
(2010) Art. No. e1000870.
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|
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|
M. Marhl, M. Perc, S. Schuster
Selective regulation of cellular processes via protein cascades
acting as band-pass filters for time-limited oscillations
FEBS Letters
579 (2005) 5461-5465
|
|
Citiran v:
1.
Marhl M, Perc M, Schuster S, A minimal
model for decoding of time-limited Ca2+ oscillations, Biophys.
Chem. 120 (2006) 161-167.
2.
Zhao J, Yu H, Luo JH, Cao ZW, Li YX, Hierarchical modularity of
nested bow-ties in metabolic networks, BMC Bioinformatics
7 (2006) Art. No. 386.
3.
Samoilov MS, Arkin AP, Deviant effects in molecular reaction pathways,
Nature Biotechnol. 24 (2006) 1235-1240.
4.
Marhl M, Grubelnik V, Role of cascades in converting oscillatory
signals into stationary step-like responses, Biosystems
87 (2007) 58-67.
5.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell
Biochem. Biophys. 46 (2006) 285-302.
6.
Zhao J, Tao L, Yu H, Luo JH, Cao ZW, Li YX, Bow-tie topological
features of metabolic networks and the functional significance,
Chinese Sci. Bull. 52 (2007) 1036-1045.
7.
Salazar C, Politi AZ, Hofer T, Decoding of calcium oscillations
by phosphorylation cycles: Analytic results, Biophys. J.
94 (2008) 1203-1215.
8.
Knoke B, Marhl M, Schuster S, Selective regulation of protein
activity by complex Ca2+ oscillations: A theoretical study, Conference
Information: European Conference on Mathematical and Theoretical
Biology (ECMTB 2005), Jul. 2005, Dresden, Germany. Source: Mathematical
Modeling of Biological Systems, Vol. I - Cellular Biophysics,
Regulatory Networks, Development, Medicine, and Data Analysis.
Book Series: Modelling and Simulation in Science, Engineering
& Technology. pp.11-22 (2007).
9.
Pahle J, Green AK, Dixon CJ, Kummer U, Information transfer in
signaling pathways: A study using coupled simulated and experimental
data, BMC Bioinformatics 9 (2008) Art.
No. 139.
10.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal
modelling explains the effect of reduced plasma membrane Ca2+
efflux on intracellular Ca2+ oscillations in hepatocytes, J.
theor. Biol. 252 (2008) 419-426.
11.
Grubelnik V, Dugonik B, Osebik D, Marhl M, Signal amplification
in biological and electrical engineering systems Universal role
of cascades, Biophys. Chem. 143 (2009)
132-138.
12.
Yi M, Xia KL, Zhan M, Theoretical study for regulatory property
of scaffold protein on MAPK cascade: A qualitative modeling. Biophys.
Chem. 147 (2010) 130-139.
13.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion.
Physica A 389 (2010) 3791-3803.
14.
Ylander PJ, Hanninen P, Modelling of multi-component immunoassay
kinetics - A new node-based method for simulation of complex assays.
Biophys. Chem. 151 (2010) 105-110.
15.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
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|
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|
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|
V. Grubelnik and M. Marhl
Drop formation in a falling stream of liquid
American Journal of Physics
73 (2005) 415-419 |
|
Citiran v:
1*.
Grubelnik V, Marhl M, La formazione di gocce nei liquidi in caduta
libera, La Fisica nella Scuola 39 (2006)
114-120 (translation).
2*.
Gil S, Reisin HD, Rodriguez EE, Using a digital camera as a measuring
device, Am. J. Phys. 74 (2006) 768-775.
3.
Novoa D, Michinel H, Tommasini D, Pressure, Surface Tension, and
Dripping of Self-Trapped Laser Beams, Phys. Rev. Lett. 103
(2009) Art. No. 023903.
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|
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Elsevier
|
M. Perc, M. Marhl
Chaos in temporarily destabilized regular systems with the slow
passage effect
Chaos, Solitons & Fractals
27 (2006) 395-403
|
|
Citiran v:
1.
Marhl M, Perc M, Determining the flexibility of regular and chaotic
attractors, Chaos Solitons & Fractals 28
(2006) 822-833.
2.
Chen JH, Controlling chaos and chaotification in the Chen-Lee
system by multiple time delays, Chaos Solitons & Fractals
36 (2008) 843-852.
3.
Tam LM, Tou WMS, Parametric study of the fractional-order Chen-Lee
system, Chaos Solitons & Fractals 37
(2008) 817-826.
4.
Sheu LJ, Chen HK, Chen JH, Tam LM, Chen WC, Lao SK, Lin KT, Complete
synchronization of two Chen-Lee systems, J. Phys.: Conf. Ser.
96 (2008) Art. No. 012138 .
5.
Chang SC, Lin HP, Synchronization with particular application
to the control of a chaotic electromagnetic system, P. I.
Mech. Eng. G - J. Aer. 222 (2008) 1047-1053.
6.
Ma J, Zhang AH, Xia YF, Zhang LP, Optimize design of adaptive
synchronization controllers and parameter observers in different
hyperchaotic systems. Appl. Math. Comput. 215
(2010) 3318-3326.
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Elsevier
|
M. Marhl, M. Perc, S. Schuster
A minimal model for decoding of time-limited Ca2+ oscillations
Biophysical Chemistry
120 (2006) 161-167
|
|
Citiran v:
1*.
Klipp E, Liebermeister W, Mathematical modeling of intracellular
signaling pathways, BMC Neuroscience 7
(2006) S10, doi:10.1186/1471-2202-7-S1-S10.
2.
Marhl M, Grubelnik V, Role of cascades in converting oscillatory
signals into stationary step-like responses, Biosystems
87 (2007) 58-67.
3.
Knoke B, Marhl M, Schuster S, Selective regulation of protein
activity by complex Ca2+ oscillations: A theoretical study, Conference
Information: European Conference on Mathematical and Theoretical
Biology (ECMTB 2005), Jul. 2005, Dresden, Germany. Source: Mathematical
Modeling of Biological Systems, Vol. I - Cellular Biophysics,
Regulatory Networks, Development, Medicine, and Data Analysis.
Book Series: Modelling and Simulation in Science, Engineering
& Technology. pp.11-22 (2007).
4.
Salazar C, Politi AZ, Hofer T, Decoding of calcium oscillations
by phosphorylation cycles: Analytic results, Biophys. J.
94 (2008) 1203-1215.
5.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and
steady-state levels in some nonlinear models of biological oscillations,
Theor. Biosci. 127 (2008) 1-14.
6.
Pahle J, Green AK, Dixon CJ, Kummer U, Information transfer in
signaling pathways: A study using coupled simulated and experimental
data, BMC Bioinformatics 9 (2008) Art.
No. 139.
7.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal
modelling explains the effect of reduced plasma membrane Ca2+
efflux on intracellular Ca2+ oscillations in hepatocytes, J.
theor. Biol. 252 (2008) 419-426.
8.
Yi M, Xia KL, Zhan M, Theoretical study for regulatory property
of scaffold protein on MAPK cascade: A qualitative modeling, Biophys.
Chem. 147 (2010) 130-139.
9.
Knoke B, Bodenstein C, Marhl M, Perc M, Schuster S, Jensen's inequality
as a tool for explaining the effect of oscillations on the average
cytosolic calcium concentration, Theor. Biosci. 129
(2010) 25-38.
10.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion,
Physica A 389 (2010) 3791-3803.
11.
Ylander PJ, Hanninen P, Modelling of multi-component immunoassay
kinetics - A new node-based method for simulation of complex assays,
Biophys. Chem. 151 (2010) 105-110.
12.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
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Elsevier
|
M. Marhl, M. Perc
Determining the flexibility of regular and chaotic attractors
Chaos, Solitons & Fractals
28 (2006) 822-833
|
|
Citiran v:
1.
Zhang GJ, Xu JX, Yao H, Wei RX, Mechanism of bifurcation-dependent
coherence resonance of an excitable neuron model, Int. J.
Nonlin. Sc. Num. Sim. 7 (2006) 447-450.
2.
Perc M, Marhl M, Noise-induced spatial dynamics in the presence
of memory loss, Physica A 375 (2007)
72-80.
3.
Zhang J, Limit cycle for the Brusselator by He's variational method,
Math. Brobl. Eng. (2007) art. no. 85145.
4.
Chen JH, Controlling chaos and chaotification in the Chen-Lee
system by multiple time delays, Chaos Solitons & Fractals
36 (2008) 843-852.
5.
Tam LM, Tou WMS, Parametric study of the fractional-order Chen-Lee
system, Chaos Solitons & Fractals 37
(2008) 817-826.
6.
Sheu LJ, Chen HK, Chen JH, Tam LM, Chen WC, Lao SK, Lin KT, Complete
synchronization of two Chen-Lee systems, J. Phys.: Conf. Ser.
96 (2008) Art. No. 012138 .
7.
Chang SC, Lin HP, Synchronization with particular application
to the control of a chaotic electromagnetic system, P. I.
Mech. Eng. G - J. Aer. 222 (2008) 1047-1053.
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Deutsche Physikalische
Gesellschaft
IoP
|
M. Perc, M. Marhl
Evolutionary and dynamical coherence resonances in the pair approximated
prisoner's dilemma game
New Journal of Physics
8 (2006) Art. No. 142
|
|
Citiran v:
1.
Perc M, Double resonance in cooperation induced by noise and network
variation for an evolutionary prisoner's dilemma, New J. Phys.
8 (2006) Art. No. 183.
2.
Perc M, Premature seizure of traffic flow due to the introduction
of evolutionary games, New J. Phys. 9
(2007) Art. No. 3.
3.
Perc M, Transition from Gaussian to Levy distributions of stochastic
payoff variations in the spatial prisoner's dilemma game, Phys.
Rev. E 75 (2007) Art. No. 022101.
4.
Wu ZX, Wang YH, Cooperation enhanced by the difference between
interaction and learning neighborhoods for evolutionary spatial
prisoner's dilemma games, Phys. Rev. E 75
Art. No. 041114.
5.
Szabo G, Fath G, Evolutionary games on graphs, Phys. Rep.
446 (2007) 97-216.
6.
Perc M, Szolnoki A, Noise-guided evolution within cyclical interactions,
New J. Phys. 9 (2007) Art. No. 267.
7.
Tanimoto J, Promotion of cooperation by payoff noise in a 2x2
game, Phys. Rev. E 76 (2007) Art. No.
041130.
8.
Perc M, Uncertainties facilitate aggressive behavior in a spatial
hawk-dove game, Int. J. Bifurcat. Chaos 17
(2007) 4223-4227.
9.
Chen XJ, Wang L, Promotion of cooperation induced by appropriate
payoff aspirations in a small-world networked game, Phys.
Rev. E 77 (2008) Art. No. 017103.
10.
Gosak M, Marhl M, Perc M, Chaos between stochasticity and periodicity
in the prisoner's dilemma game, Int. J. Bifurcat. Chaos
18 (2008) 869-875.
11.
Chen XJ, Fu F, Wang L, Promoting cooperation by local contribution
under stochastic win-stay-lose-shift mechanism, Physica A
387 (2008) 5609-5615.
12.
Fu F, Hauert C, Nowak MA, Wang L, Reputation-based partner choice
promotes cooperation in social networks, Phys. Rev. E
78 (2008) Art. No. 026117.
13.
Rohl T, Traulsen A, Claussen JC, Schuster HG, Stochastic gain
in finite populations, Phys. Rev. E 78
(2008) Art. No. 026108.
14.
Liu FM, Ding YS, Dynamics Analysis of Trust Computing Evolution
in P2P Networks, Proceedings of the International Conference
on Signal Image Technologies & Internet Based Systems
(2008) pp. 200-205.
15.
Chen XJ, Fu F, Wang L, Effects of Learning Activity on Cooperation
in Evolutionary Prisoner's Dilemma Game, Int. J. Mod. Phys.
C 19 (2008) 1377-1387.
16.
Chen X, Fu F, Wang L, Interaction stochasticity supports cooperation
in spatial Prisoner's dilemma, Phys. Rev. E 78
(2008) Art. No. 051120.
17.
Altrock PM, Traulsen A, Fixation times in evolutionary games under
weak selection, New J. Phys. 11 (2009)
Art. No. 013012.
18.
Fu F, Wu T, Wang L, Partner switching stabilizes cooperation in
coevolutionary prisoner's dilemma, Phys. Rev. E 79
(2009) Art. No. 036101.
19.
Yang DP, Shuai JW, Lin H, Wu CX, Individual's strategy characterized
by local topology conditions in prisoner's dilemma on scale-free
networks, Physica A 388 (2009) 2750-2756.
20.
Yang DP, Lin H, Wu CX, Shuai JW, Effect of mortality selection
on the emergence of cooperation with network dynamics, New
J. Phys. 11 (2009) Art. No. 073048.
21.
Wu ZX, Holme P, Effects of strategy-migration direction and noise
in the evolutionary spatial prisoner's dilemma, Phys. Rev.
E 80 (2009) Art. No. 026108.
22.
Wu ZX, Rong ZH, Holme P, Diversity of reproduction time scale
promotes cooperation in spatial prisoner's dilemma games, Phys.
Rev. E 80 (2009) Art. No. 036106.
23.
Jiang LL, Zhao M, Yang HX, Wakeling J, Wang BH, Zhou T, Reducing
the heterogeneity of payoffs: An effective way to promote cooperation
in the prisoner's dilemma game, Phys. Rev. E 80
(2009) Art. No. 031144.
24.
Du WB, Cao XB, Hu MB, Wang WX, Asymmetric cost in snowdrift game
on scale-free networks, EPL 87 (2009)
Art. No. 60004.
25.
Du WB, Cao XB, Hu MB, The effect of asymmetric payoff mechanism
on evolutionary networked prisoner's dilemma game, Physica
A 388 (2009) 5005-5012.
26.
Perc M, Szolnoki A, Coevolutionary games-A mini review. BioSystems
99 (2010) 109-125.
27.
Jia CX, Liu RR, Yang HX, Wang BH, Effects of fluctuations on the
evolution of cooperation in the prisoner's dilemma game. EPL
90 (2010) Art. No. 30001.
28.
Sun JT, Wang SJ, Huang ZG, Yang L, Do Y, Wang YH, Effect of information
transmission on cooperative behavior. New J. Phys. 12
(2010) Art. No. 063034.
29.
Rong ZH, Wu ZX, Wang WX, Emergence of cooperation through coevolving
time scale in spatial prisoner's dilemma. Phys. Rev. E
82 (2010) Art. No. 026101.
30.
Wang Z, Perc M, Aspiring to the fittest and promotion of cooperation
in the prisoner's dilemma game. Phys. Rev. E 82
(2010) Art. No. 021115.
31.
Camargo-Gamboa G, Huerta-Quintanilla R, Rodriguez-Achach M, Ecological
competition and the role of an apex predator. Physica A
389 (2010) 4075-4080.
32.
Liu RR, Rong ZH, Jia CX, Wang BH, Effects of diverse inertia on
scale-free-networked prisoner's dilemma games. EPL 91
(2010) Art. No. 20002.
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|
M. Perc and M. Marhl
Minimal model for spatial coherence resonance
Physical Review E
73 (2006) art. no. 066205 |
|
Citiran v:
1.
Perc M, Marhl M, Evolutionary and dynamical coherence resonances
in the pair approximated prisoner's dilemma game, New J. Phys.
8 (2006) Art. No. 142.
2.
Perc M, Double resonance in cooperation induced by noise and network
variation for an evolutionary prisoner's dilemma, New J. Phys.
8 (2006) Art. No. 183.
3.
Manjarrez E, Mendez I, Martinez L, Flores A, Mirasso CR, Effects
of auditory noise on the psychophysical detection of visual signals:
Cross-modal stochastic resonance, Neurosci. Lett. 415
(2007) 231-236.
4.
Gosak M, Perc M, Proximity to periodic windows in bifurcation diagrams
as a gateway to coherence resonance in chaotic systems, Phys.
Rev. E 76 (2007) Art. No. 037201.
5.
Perc M, Stochastic resonance on excitable small-world networks via
a pacemaker, Phys. Rev. E 76 (2007) Art.
No. 066203.
6.
Sun XJ, Perc M, Lu QS, Lu QS, Kurths J, Spatial coherence resonance
on diffusive and small-world networks of Hodgkin-Huxley neurons,
Chaos 18 (2008) Art. No. 023102.
7.
Gosak M, Cellular diversity promotes intercellular Ca2+ wave propagation,
Biophys. Chem. 139 (2009) 53-56.
8.
Gosak M, Marhl M, Perc M, Pacemaker-guided noise-induced spatial
periodicity in excitable media, Physica D 238
(2009) 506-515.
9.
Sun XJ, Lu QS, Spatial coherence resonance induced by coloured noise
and parameter diversity in a neuronal network. Chinese Phys.
B 19 (2010) Art. No. 040504.
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|
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|
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Elsevier
|
E. Roux, P.J. Noble, D. Noble, M. Marhl
Modelling of calcium handling in airway myocytes
Progress in Biophysics & Molecular Biology
90 (2006) 64-87
|
|
Citiran v:
1.
Marhl M, Noble D, Roux E, Modeling of molecular and cellular mechanisms
involved in Ca2+ signal encoding in airway myocytes, Cell
Biochem. Biophys. 46 (2006) 285-302.
2.
Hirota S, Helli P, Janssen LJ, Ionic mechanisms and Ca2+ handling
in airway smooth muscle, Eur. Respir. J. 30
(2007) 114-133.
3.
Corrias A, Buist ML, Quantitative cellular description of gastric
slow wave activity, Am. J. Physiol. - Gastr. L. 294
(2008) G989-G995.
4.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal
modelling explains the effect of reduced plasma membrane Ca2+
efflux on intracellular Ca2+ oscillations in hepatocytes, J.
theor. Biol. 252 (2008) 419-426.
5.
Burrowes KS, Swan AJ, Warren NJ, Tawhai MH, Towards a virtual
lung: multi-scale, multi-physics modelling of the pulmonary system,
Philos. T. Roy. Soc. A 366
(2008) 3247-3263.
6.
Wang IY, Bai Y, Sanderson MJ, Sneyd J, A Mathematical Analysis
of Agonist- and KCI-Induced Ca2+ Oscillations in Mouse Airway
Smooth Muscle Cells. Biophys. J. 98
(2010) 1170-1181.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Gosak, M. Marhl
From stochasticity to determinism in the collective dynamics of
diffusively coupled cells
Chemical Physics Letters
421 (2006) 106-110
|
|
Citiran v:
1.
Perc M, Gosak M, Marhl M, Periodic calcium waves in coupled
cells induced by internal noise, Chem. Phys. Lett. 437
(2007) 143-147.
2.
Gosak M, Marhl M, Perc M, Spatial coherence
resonance in excitable biochemical media induced by internal noise,
Biophys. Chem. 128 (2007) 210-214.
3.
Perc M, Green AK, Dixon CJ, Marhl M, Establishing
the stochastic nature of intracellular calcium oscillations from
experimental data, Biophys. Chem. 132
(2008) 33-38.
4.
Gosak M, Marhl M, Perc M, Chaos out of internal
noise in the collective dynamics of diffusively coupled cells,
Eur. Phys. J. B 62 (2008) 171-177.
5.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence
of stochasticity in experimentally observed responses of pancreatic
acinar cells to acetylcholine, Chaos 19
(2009) Art. No.: 037113.
6.
Szekely D, Brennan SC, Mun HC, Conigrave
AD, Kuchel PW, Effectors of the frequency of calcium oscillations
in HEK-293 cells: wavelet analysis and a computer model, Conference
Information: 32nd Annual Meeting of the Australian-Society-for-Biophysics,
SEP 28-OCT 01, 2008 Australian Natl Univ, Canberra, Australia.
Source: Eur. Biophys. J. Biophys. 39 (2009) Issue: 1 Sp. Iss.,
pp.: 149-165.
7.
Li QS, Li HY, Internal noise-driven circadian
oscillator in Drosophila, Biophys. Chem. 145
(2009) 57-63.
8.
Solovey G, Dawson SP, Intra-Cluster Percolation
of Calcium Signals. PloS ONE 5 (2010)
Art. No. e8997.
9.
Yi M, Xia KL, Zhan M, Theoretical study
for regulatory property of scaffold protein on MAPK cascade: A
qualitative modeling. Biophys. Chem. 147
(2010) 130-139.
10.
Marhl M, Gosak M, Perc M, Roux E, Importance
of cell variability for calcium signaling in rat airway myocytes.
Biophys. Chem. 148 (2010) 42-50.
11.
Chignola R, Del Fabbro A, Milotti E, Dynamics
of intracellular Ca2+ oscillations in the presence of multisite
Ca2+-binding proteins. Physica A 389
(2010) 3172-3178.
12.
Shi JC, Signal transduction and amplification in a circadian oscillator:
Interaction between two colored noises. J. theor. Biol. 265
(2010) 565-571.
13.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion.
Physica A 389 (2010) 3791-3803.
14.
Calabrese A, Fraiman D, Zysman D, Dawson
SP, Stochastic fire-diffuse-fire model with realistic cluster
dynamics. Phys. Rev. E 82 (2010) Art.
No. 031910.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Marhl
Pacemaker enhanced noise-induced synchrony in cellular arrays
Physics Letters A
353 (2006) 372-377
|
|
Citiran v:
1.
Perc M, Stochastic resonance on excitable small-world networks
via a pacemaker, Phys. Rev. E 76 (2007)
Art. No. 066203.
2.
Perc M, Gosak M, Pacemaker-driven stochastic resonance on diffusive
and complex networks of bistable oscillators, New J. Phys.
10 (2008) Art. No. 053008.
3.
Perc M, Stochastic resonance on weakly paced scale-free networks,
Phys. Rev. E 78 (2008) Art. No. 036105.
4.
Gosak M, Marhl M, Perc M, Pacemaker-guided noise-induced spatial
periodicity in excitable media, Physica D 238
(2009) 506-515.
5.
Ozer M, Perc M, Uzuntarla M, Stochastic resonance on Newman-Watts
networks of Hodgkin-Huxley neurons with local periodic driving,
Phys. Lett A 373 (2009) 964-968.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Springer
|
M. Marhl, D. Noble, E. Roux
Modeling of molecular and cellular mechanisms involved in Ca2+
signal encoding in airway myocytes
Cell Biochemistry and Biophysics
46 (2006) 285-302
|
|
Citiran v:
1.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal
modelling explains the effect of reduced plasma membrane Ca2+
efflux on intracellular Ca2+ oscillations in hepatocytes, J.
theor. Biol. 252 (2008) 419-426.
2.
Burrowes KS, Swan AJ, Warren NJ, Tawhai MH, Towards a virtual
lung: multi-scale, multi-physics modelling of the pulmonary system,
Philos. T. Roy. Soc. A 366
(2008) 3247-3263.
3.
Wang IY, Bai Y, Sanderson MJ, Sneyd J, A Mathematical Analysis
of Agonist- and KCI-Induced Ca2+ Oscillations in Mouse Airway
Smooth Muscle Cells. Biophys. J. 98
(2010) 1170-1181.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Gosak, M. Marhl
Periodic calcium waves in coupled cells induced by internal noise
Chemical Physics Letters
437 (2007) 143-147
|
|
Citiran v:
1.
Gosak M, Marhl M, Perc M, Spatial coherence
resonance in excitable biochemical media induced by internal noise,
Biophys. Chem. 128 (2007) 210-214.
2.
Chen HH, Zhang JQ, Liu JQ, Enhancement of
neuronal coherence by diversity in coupled Rulkov-map models,
Physica A 387 (2008)
1071-1076.
3.
Gosak M, Marhl M, Perc M, Chaos out of internal
noise in the collective dynamics of diffusively coupled cells,
Eur. Phys. J. B 62 (2008) 171-177.
4.
Perc M, Gosak M, Pacemaker-driven stochastic
resonance on diffusive and complex networks of bistable oscillators,
New J. Phys. 10 (2008) Art. No. 053008.
5.
Perc M, Gosak M, Kralj S, Stochastic resonance
in soft matter systems: combined effects of static and dynamic
disorder, Soft Matter 4 (2008) 1861-1870.
6.
Lu QS, Gu HG, Yang ZQ, Shi X, Duan LX, Zheng
YH, Dynamics of firing patterns, synchronization and resonances
in neuronal electrical activities: experiments and analysis, Acta
Mech. Sinica 24 (2008) 593-628.
7.
Gosak M, Cellular diversity promotes intercellular Ca2+ wave propagation,
Biophys. Chem. 139 (2009) 53-56.
8.
Wang BH, Lu QS, Lu SJ, Lang XF, Spatiotemporal multiple coherence
resonances and calcium waves in a coupled hepatocyte system, Chinese
Phys. B 18 (2009) 872-880.
9.
Ji L, Lang XF, Li YP, Li QS, Stimulus perturbation induced signal:
A case study in mesoscopic intracellular calcium system, Biophys.
Chem. 141 (2009) 231-235.
10.
Wang Y, Li QS, Luo J, Explicit calcium bursting stochastic resonance,
Biophys. Chem. 142 (2009) 40-45.
11.
Harris LA, Piccirilli AM, Majusiak ER, Clancy P, Quantifying stochastic
effects in biochemical reaction networks using partitioned leaping,
Phys. Rev. E 79 (2009) Art. No. 051906.
12.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence of stochasticity
in experimentally observed responses of pancreatic acinar cells
to acetylcholine, Chaos 19 (2009) Art.
No.: 037113.
13.
Li QS, Li HY, Internal noise-driven circadian oscillator in Drosophila,
Biophys. Chem. 145 (2009) 57-63.
14.
Solovey G, Dawson SP, Intra-Cluster Percolation of Calcium Signals.
PloS ONE 5 (2010) Art. No. e8997.
15.
Shi JC, The cooperation effect of noise and an external signal
on implicit and explicit coherence resonances in the brusselator
system. Phys. Scripta 81 (2010) Art.
No. 045003.
16.
Yi M, Xia KL, Zhan M, Theoretical study for regulatory property
of scaffold protein on MAPK cascade: A qualitative modeling. Biophys.
Chem. 147 (2010) 130-139.
17.
Ma J, Tang J, Zhang AH, Jia Y, Robustness and breakup of the spiral
wave in a two-dimensional lattice network of neurons. Science
China-Phys. Mech. Astronomy 53 (2010) 672-679.
18.
Sun XJ, Lu QS, Spatial coherence resonance induced by coloured
noise and parameter diversity in a neuronal network. Chinese
Phys. B 19 (2010) Art. No. 040504.
19.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes. Biophys. Chem.
148 (2010) 42-50.
20.
Wang CN, Yang LJ, Yuan LH, Ma J, Deformation and death of spiral
wave induced by asymmetrical diffusion in elastic media. Communication
Nonlin. Sci. Num. Simulation 15 (2010) 3913-3918.
21.
Chignola R, Del Fabbro A, Milotti E, Dynamics of intracellular
Ca2+ oscillations in the presence of multisite Ca2+-binding proteins.
Physica A 389 (2010) 3172-3178.
22.
Shi JC, Signal transduction and amplification in a circadian oscillator:
Interaction between two colored noises. J. theor. Biol. 265
(2010) 565-571.
23.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion.
Physica A 389 (2010) 3791-3803.
24.
Ylander PJ, Hanninen P, Modelling of multi-component immunoassay
kinetics - A new node-based method for simulation of complex assays.
Biophys. Chem. 151 (2010) 105-110.
25.
Calabrese A, Fraiman D, Zysman D, Dawson SP, Stochastic fire-diffuse-fire
model with realistic cluster dynamics. Phys. Rev. E 82
(2010) Art. No. 031910.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
M. Perc, M. Marhl
Noise-induced spatial dynamics in the presence of memory loss
Physica A
375 (2007) 72-80
|
|
Citiran v:
1.
Perc M, Gosak M, Marhl M, Periodic calcium waves in coupled cells
induced by internal noise, Chem. Phys. Lett. 437
(2007) 143-147.
2.
Gosak M, Marhl M, Perc M, Spatial coherence resonance in excitable
biochemical media induced by internal noise, Biophys. Chem.
128 (2007) 210-214.
3.
Perc M, Green AK, Dixon CJ, Marhl M, Establishing
the stochastic nature of intracellular calcium oscillations from
experimental data, Biophys. Chem. 132
(2008) 33-38.
4.
Gosak M, Marhl M, Perc M, Pacemaker-guided
noise-induced spatial periodicity in excitable media, Physica
D 238 (2009) 506-515.
5.
Ma J, Wang CN, Tang J, Jia Y, Eliminate
spiral wave in excitable media by using a new feasible scheme.
Communication Nonlin. Sci. Num. Simulation 15
(2010) 1768-1776.
6.
Wang CN, Yang LJ, Yuan LH, Ma J, Deformation
and death of spiral wave induced by asymmetrical diffusion in
elastic media. Communication Nonlin. Sci. Num. Simulation
15 (2010) 3913-3918.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Elsevier
|
T. Jagric, M. Marhl, D. Stajer, ST Kocjancic, T.
Jagric, M. Podbregar, M. Perc
Irregularity test for very short electrocardiogram (ECG) signals
as a method for predicting a successful defibrillation in patients
with ventricular fibrillation
Translational Research -
The Journal of Laboratory and Clinical Medicine
149 (2007) 145-151
|
|
Citiran v:
1.
Perc M, Green AK, Dixon CJ, Marhl M, Establishing
the stochastic nature of intracellular calcium oscillations from
experimental data, Biophys. Chem. 132
(2008) 33-38.
2.
Gosak M, Marhl M, Perc M, Chaos out of internal
noise in the collective dynamics of diffusively coupled cells,
Eur. Phys. J. B 62 (2008) 171-177.
3.
Strohmenger HU, Predicting defibrillation
success, Current Opinion in Critical Care 14
(2008) 311-316.
4.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence
of stochasticity in experimentally observed responses of pancreatic
acinar cells to acetylcholine, Chaos 19
(2009) Art. No.: 037113.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Blackwell
|
D. Devetak, B. Mencinger-Vracko, M, Devetak, M. Marhl,
A. Spernjak
Sand as a medium for transmission of vibratory signals of prey
in antlions Euroleon nostras (Neuroptera : Myrmeleontidae)
Physiological Entomology
32 (2007) 268-274
|
|
Citiran v:
1.
Mencinger-Vracko B, Devetak D, Orientation of the pit-building
antlion larva Euroleon (Neuroptera, Myrmeleontidae) to the direction
of substrate vibrations caused by prey, Zoology
111 (2008) 2-8.
2.
Devetak D, Substrate particle size-preference of wormlion Vermileo
vermileo (Diptera: Vermileonidae) larvae and their interaction
with antlions, Eur. J. Entomol. 105
(2008) 631-635.
3.
Scharf I, Golan B, Ovadia O, The effect of sand depth, feeding
regime, density, and body mass on the foraging behaviour of a
pit-building antlion, Ecol. Entomol. 34
(2009) 26-33.
4.
Ruxton GD, Non-visual crypsis: a review of the empirical evidence
for camouflage to senses other than vision, Philos. T. R.
Soc. B 364 (2009) 549-557.
5.
Guillette LM, Hollis KL, Markarian A, Learning in a sedentary
insect predator: Antlions (Neuroptera: Myrmeleontidae) anticipate
a long wait, Behav. Process. 80 (2009)
224-232.
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Elsevier
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M. Gosak, M. Marhl, M.
Perc
Spatial coherence resonance in excitable biochemical media induced
by internal noise
Biophysical Chemistry
128 (2007) 210-214
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Tuckwell HC, Nonlinear effects in white-noise driven spatial diffusion:
General analytical results and probabilities of exceeding threshold,
Physica A 387 (2008) 1455-1463.
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Perc M, Gosak M, Pacemaker-driven stochastic resonance on diffusive
and complex networks of bistable oscillators, New J. Phys.
10 (2008) Art. No. 053008.
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Sun XJ, Perc M, Lu QS, Lu QS, Kurths J, Spatial coherence resonance
on diffusive and small-world networks of Hodgkin-Huxley neurons,
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Tuckwell HC, Analytical and Simulation Results for the Stochastic
Spatial Fitzhugh-Nagumo Model Neuron, Neural Comput. 20
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Lu QS, Gu HG, Yang ZQ, Shi X, Duan LX, Zheng YH, Dynamics of firing
patterns, synchronization and resonances in neuronal electrical
activities: experiments and analysis, Acta Mech. Sinica 24
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Gosak M, Cellular diversity promotes intercellular Ca2+ wave propagation,
Biophys. Chem. 139 (2009) 53-56.
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Li QS, Li HY, Internal noise-driven circadian oscillator in Drosophila,
Biophys. Chem. 145 (2009) 57-63.
8.
Xie YH, Gong YB, Hao YH, Ma XG, Synchronization transitions on
complex thermo-sensitive neuron networks with time delays, Biophys.
Chem. 146 (2010) 126-132.
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Wang CN, Ma J, Tang J, Li YL, Instability and Death of Spiral
Wave in a Two-Dimensional Array of Hindmarsh-Rose Neurons, Commun.
Theor. Phys. 53 (2010) 382-388.
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of scaffold protein on MAPK cascade: A qualitative modeling, Biophys.
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265 (2010) 565-571.
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M. Marhl, V. Grubelnik
Role of cascades in converting oscillatory signals into stationary
step-like responses
Biosystems
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Salazar C, Politi AZ, Hofer T, Decoding of calcium oscillations
by phosphorylation cycles: Analytic results, Biophys. J.
94 (2008) 1203-1215.
2.
Knoke B, Marhl M, Perc M, Schuster S, Equality of average and steady-state
levels in some nonlinear models of biological oscillations, Theor.
Biosci. 127 (2008) 1-14.
3.
Ventura AC, Sepulchre JA, Merajver SD, A hidden feedback in signaling
cascades is revealed, PLOS Comput. Biol. 4
(2008) Art. No. e1000041.
4.
Marhl M, Gosak M, Perc M, Dixon CJ, Green AK, Spatio-temporal modelling
explains the effect of reduced plasma membrane Ca2+ efflux on intracellular
Ca2+ oscillations in hepatocytes, J. theor. Biol. 252
(2008) 419-426.
5.
Grubelnik V, Dugonik B, Osebik D, Marhl M, Signal amplification
in biological and electrical engineering systems Universal role
of cascades, Biophys. Chem. 143 (2009)
132-138.
6.
Bartl M, Li P, Schuster S, Modelling the optimal timing in metabolic
pathway activation-Use of Pontryagin's Maximum Principle and role
of the Golden section. BioSystems 101
(2010) 67-77.
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Springer
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B. Knoke, M. Marhl, M. Perc, S. Schuster
Equality of average and steady-state levels in some nonlinear
models of biological oscillations
Theory in Biosciences
127 (2008) 1-14
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1.
Zhu XL, Sang JP, Wang LL, Huang SY, Zou XW, Structure properties
and synchronizability of cobweb-like networks, Physica A 387
(2008) 6646-6656.
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Knoke B, Bodenstein C, Marhl M, Perc M, Schuster S, Jensen's inequality
as a tool for explaining the effect of oscillations on the average
cytosolic calcium concentration, Theor. Biocsi. 129
(2010) 25-38.
3.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
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Springer
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M. Gosak, M. Marhl, M. Perc
Chaos out of internal noise in the collective dynamics of diffusively
coupled cells
European Physical Journal B
62 (2008) 171-177
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Citiran v:
1.
Wang Y, Li QS, Luo J, Explicit calcium bursting stochastic resonance,
Biophys. Chem. 142 (2009) 40-45.
2.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence of stochasticity
in experimentally observed responses of pancreatic acinar cells
to acetylcholine, Chaos 19 (2009) Art.
No.: 037113.
3.
Szekely D, Brennan SC, Mun HC, Conigrave AD, Kuchel PW, Effectors
of the frequency of calcium oscillations in HEK-293 cells: wavelet
analysis and a computer model, Conference Information: 32nd Annual
Meeting of the Australian-Society-for-Biophysics, SEP 28-OCT 01,
2008 Australian Natl Univ, Canberra, Australia. Source: Eur. Biophys.
J. Biophys. 39 (2009) Issue: 1 Sp. Iss., pp.: 149-165.
4.
Li QS, Li HY, Internal noise-driven circadian
oscillator in Drosophila, Biophys. Chem. 145
(2009) 57-63.
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Elsevier
|
M. Perc, A.K. Green, C.J. Dixon, M. Marhl
Establishing the stochastic nature of intracellular calcium oscillations
from experimental data
Biophysical Chemistry
132 (2008) 33-38
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1.
Dupont G, Abou-Lovergne A, Combettes L, Stochastic aspects of
oscillatory Ca2+ dynamics in hepatocytes, Biophys. J. 95
(2008) 2193-2202 .
2.
Chao AC, Li HY, Chuang GS, Ho PY, A Positive Real Eigenvalue Condition
for the Determination of Unstable Steady States in Chemical Reaction
Networks, Z. Naturforsch. A 63 (2008)
778-790.
3.
Liu JL, Brazier-Hicks M, Edwards R, A kinetic model for the metabolism
of the herbicide safener fenclorim in Arabidopsis thaliana, Biophys.
Chem. 143 (2009) 85-94.
4.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence of stochasticity
in experimentally observed responses of pancreatic acinar cells
to acetylcholine, Chaos 19 (2009) Art.
No.: 037113.
5.
Dupont G, Combettes L, What can we learn from the irregularity
of Ca2+ oscillations? Chaos 19 (2009)
Art. No.: 037112.
6.
Skupin A, Falcke M, From puffs to global Ca2+ signals: How molecular
properties shape global signals, Chaos 19
(2009) Art. No.: 037111.
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Falcke M, Introduction to Focus Issue: Intracellular Ca2+ Dynamics-
A Change of Modeling Paradigm? Chaos 19
(2009) Art. No.: 037101.
8.
Szekely D, Brennan SC, Mun HC, Conigrave AD, Kuchel PW, Effectors
of the frequency of calcium oscillations in HEK-293 cells: wavelet
analysis and a computer model, Conference Information: 32nd Annual
Meeting of the Australian-Society-for-Biophysics, SEP 28-OCT 01,
2008 Australian Natl Univ, Canberra, Australia. Source: Eur. Biophys.
J. Biophys. 39 (2009) Issue: 1 Sp. Iss., pp.: 149-165.
9.
Hazledine S, Sun J, Wysham D, Downie AJ, Oldroyd GED, Morris RJ,
Nonlinear time series analysis of nodulation factor induced calcium
oscillations: Evidence for deterministic chaos? PLoS ONE
4 (2009) Art. No. e6637.
10.
Xie YH, Gong YB, Hao YH, Ma XG, Synchronization transitions on
complex thermo-sensitive neuron networks with time delays, Biophys.
Chem. 146 (2010) 126-132.
11.
Solovey G, Dawson SP, Intra-Cluster Percolation of Calcium Signals,
PLoS ONE 5 (2010) Art. No. e8997.
12.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes, Biophys. Chem.
148 (2010) 42-50.
13.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion,
Physica A 389 (2010) 3791-3803.
14.
Stratton RC, Squires PE, Green AK, 17 beta-Estradiol Elevates
cGMP and, via Plasma Membrane Recruitment of Protein Kinase GI
alpha, Stimulates Ca2+ Efflux from Rat Hepatocytes, J. Biol.
Chem. 285 (2010) 27201-27212.
15.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
16.
Calabrese A, Fraiman D, Zysman D, Dawson SP, Stochastic fire-diffuse-fire
model with realistic cluster dynamics. Phys. Rev. E 82
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Elsevier
|
M. Marhl, M. Gosak M, M. Perc, C.J. Dixon, Green
AK
Spatio-temporal modelling explains the effect of reduced plasma
membrane Ca2+ efflux on intracellular Ca2+ oscillations in hepatocytes
Journal of Theoretical Biology
252 (2008) 419-426
|
|
Citiran v:
1.
Dupont G, Abou-Lovergne A, Combettes L, Stochastic aspects of
oscillatory Ca2+ dynamics in hepatocytes. Biophys. J.
95 (2008) 2193-2202.
2.
Dupont G, Combettes L, What can we learn from the irregularity
of Ca2+ oscillations? Chaos 19 (2009)
Art. No.: 037112.
3.
Szekely D, Brennan SC, Mun HC, Conigrave AD, Kuchel PW, Effectors
of the frequency of calcium oscillations in HEK-293 cells: wavelet
analysis and a computer model, Conference Information: 32nd Annual
Meeting of the Australian-Society-for-Biophysics, SEP 28-OCT 01,
2008 Australian Natl Univ, Canberra, Australia. Source: Eur. Biophys.
J. Biophys. 39 (2009) Issue: 1 Sp. Iss., pp.: 149-165.
4.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion.
Physica A 389
(2010) 3791-3803.
5.
Stratton RC, Squires PE, Green AK, 17 beta-Estradiol Elevates
cGMP and, via Plasma Membrane Recruitment of Protein Kinase GI
alpha, Stimulates Ca2+ Efflux from Rat Hepatocytes. J. Biol.
Chem. 285 (2010) 27201-27212.
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|
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AIP
|
M. Perc, M. Rupnik, M. Gosak, M. Marhl
Prevalence of stochasticity in experimentally observed responses
of pancreatic acinar cells to acetylcholine
Chaos
19 (2009) art. no. 037113
|
|
Citiran v:
1.
Falcke M, Introduction to Focus Issue: Intracellular Ca2+ Dynamics-
A Change of Modeling Paradigm? Chaos 19
(2009) Art. No.: 037101.
2.
Marhl M, Gosak M, Perc M, Roux E, Importance of cell variability
for calcium signaling in rat airway myocytes. Biophys. Chem.
148 (2010) 42-50.
3.
Yi M, Liu QA, Michaelis-Menten mechanism for single-enzyme and
multi-enzyme system under stochastic noise and spatial diffusion.
Physica A 389 (2010) 3791-3803.
4.
Wlodkowic D, Cooper JM, Microfabricated analytical systems for
integrated cancer cytomics, Analytic. Bioanalytic. Chem. 398
(2010) 193-209.
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|
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Elsevier
|
M. Gosak, M. Marhl,
M. Perc
Pacemaker-guided noise-induced spatial periodicity in excitable
media
Physica D
238 (2009) 506-515
|
|
Citiran v:
1.
Perc M, Rupnik M, Gosak M, Marhl M, Prevalence of stochasticity
in experimentally observed responses of pancreatic acinar cells
to acetylcholine, Chaos 19 (2009) Art.
No.: 037113.
2.
Yi M, Xia KL, Zhan M, Theoretical study for regulatory property
of scaffold protein on MAPK cascade: A qualitative modeling. Biophys.
Chem. 147 (2010) 130-139.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
|
V. Grubelnik, B. Dugonik, D. Osebik,
M. Marhl
Signal amplification in biological and electrical engineering systems:
Universal role of cascades
Biophysical Chemistry
143 (2009) 132-138 |
|
Citiran v:
1.
Yi M, Xia KL, Zhan M, Theoretical study for regulatory property
of scaffold protein on MAPK cascade: A qualitative modeling, Biophys.
Chem. 147 (2010) 130-139.
|
|
---------------------------------------- |
|
------------------------------------------------------------------------ |
Springer
|
B. Knoke, C. Bodenstein, M. Marhl, M. Perc, S. Schuster
Jensen's inequality as a tool for explaining the effect of oscillations
on the average cytosolic calcium concentration
Theory in Biosciences
129 (2010) 25-38
|
|
Citiran v:
1.
Bodenstein C, Knoke B, Marhl M, Perc M, Schuster S, Using Jensen's
inequality to explain the role of regular calcium oscillations
in protein activation. Phys. Biol. 7
(2010) Art. No. 036009.
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|
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|
------------------------------------------------------------------------ |
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