Real-time computer simulations of excitable media: JAVA as a scientific language and as a wrapper for C and FORTRAN programs.
暂无分享,去创建一个
Elizabeth M Cherry | Flavio H Fenton | Harold M Hastings | Steven J Evans | F. Fenton | E. Cherry | H. Hastings | S. Evans
[1] A. Winfree. Varieties of spiral wave behavior: An experimentalist's approach to the theory of excitable media. , 1991, Chaos.
[2] Michael Conrad,et al. Scale change and the emergence of information processing primitives , 1985 .
[3] Y Rudy,et al. Cellular consequences of HERG mutations in the long QT syndrome: precursors to sudden cardiac death. , 2001, Cardiovascular research.
[4] Scott W. Haney,et al. Is C++ fast enough for scientific computing? , 1994 .
[5] William H. Press,et al. Numerical recipes , 1990 .
[6] Craig S. Henriquez,et al. Using computer models to understand the roles of tissue structure and membrane dynamics in arrhythmogenesis , 1996, Proc. IEEE.
[7] A. McCulloch,et al. Three-dimensional analysis of regional cardiac function: a model of rabbit ventricular anatomy. , 1998, Progress in biophysics and molecular biology.
[8] H M Hastings,et al. Mechanisms for Discordant Alternans , 2001, Journal of cardiovascular electrophysiology.
[9] R. FitzHugh. Impulses and Physiological States in Theoretical Models of Nerve Membrane. , 1961, Biophysical journal.
[10] C. Luo,et al. A dynamic model of the cardiac ventricular action potential. I. Simulations of ionic currents and concentration changes. , 1994, Circulation research.
[11] A. Hodgkin,et al. A quantitative description of membrane current and its application to conduction and excitation in nerve , 1952, The Journal of physiology.
[12] D. Noble. A modification of the Hodgkin—Huxley equations applicable to Purkinje fibre action and pacemaker potentials , 1962, The Journal of physiology.
[13] J. Clark,et al. Mathematical model of an adult human atrial cell: the role of K+ currents in repolarization. , 1998, Circulation research.
[14] Karma,et al. Spiral breakup in model equations of action potential propagation in cardiac tissue. , 1993, Physical review letters.
[15] P. Hunter,et al. Mathematical model of geometry and fibrous structure of the heart. , 1991, The American journal of physiology.
[16] C. Luo,et al. A model of the ventricular cardiac action potential. Depolarization, repolarization, and their interaction. , 1991, Circulation research.
[17] Michael Conrad,et al. Length and evolutionary stability of food chains , 1979, Nature.
[18] J. Bureš,et al. Optimum topographical conditions for reverberating cortical spreading depression in rats. , 1974, Journal of neurobiology.
[19] R. Gray,et al. Spatial and temporal organization during cardiac fibrillation , 1998, Nature.
[20] F. Fenton,et al. Vortex dynamics in three-dimensional continuous myocardium with fiber rotation: Filament instability and fibrillation. , 1998, Chaos.
[21] R. Winslow,et al. Mechanisms of altered excitation-contraction coupling in canine tachycardia-induced heart failure, II: model studies. , 1999, Circulation research.
[22] A. T. Winfree,et al. Evolving perspectives during 12 years of electrical turbulence. , 1998, Chaos.
[23] Claud L. Brown,et al. Growth and Form , 1971 .
[24] James C. Schaff,et al. The Virtual Cell , 1998, Pacific Symposium on Biocomputing.
[25] James P. Keener,et al. Re-entry in three-dimensional Fitzhugh-Nagumo medium with rotational anisotropy , 1995 .
[26] Lynn Nadel,et al. 1990 Lectures in Complex Systems , 1991 .
[27] Velocity Selection in Two-Dimensional Excitable Media: From Spiral Waves to Retracting Fingers , 1991 .
[28] J. Holliday. Sun , 1995 .
[29] Q. Ouyang,et al. Experimental Survey of Spiral Dynamics in the Belousov-Zhabotinsky Reaction , 1997 .
[30] G. W. Beeler,et al. Reconstruction of the action potential of ventricular myocardial fibres , 1977, The Journal of physiology.
[31] C. Fry,et al. An analysis of the cable properties of frog ventricular myocardium. , 1978, The Journal of physiology.
[32] Donald J. Rose,et al. Automated membrane model creation , 2000, Computers in Cardiology 2000. Vol.27 (Cat. 00CH37163).
[33] M. Courtemanche,et al. Ionic mechanisms underlying human atrial action potential properties: insights from a mathematical model. , 1998, The American journal of physiology.
[34] D. Rosenbaum,et al. Mechanism linking T-wave alternans to the genesis of cardiac fibrillation. , 1999, Circulation.