Vortices with linear cores in excitable media
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[1] O. Selfridge,et al. Studies on flutter and fibrillation; some notes on the theory of flutter. , 1948, Archivos del Instituto de Cardiologia de Mexico.
[2] W. Skaggs,et al. Chemical vortex dynamics in the Belousov-Zhabotinskii reaction and in the two-variable oregonator model , 1989 .
[3] José Jalife. Mathematical approaches to cardiac arrhythmias. , 1990, Annals of the New York Academy of Sciences.
[4] A. Winfree. Electrical instability in cardiac muscle: phase singularities and rotors. , 1989, Journal of theoretical biology.
[5] J. Keener. A geometrical theory for spiral waves in excitable media , 1986 .
[6] V. I. Krinsky,et al. Multi-armed vortices in an active chemical medium , 1982, Nature.
[7] J. Sommer,et al. Geometry of cell and bundle appositions in cardiac muscle: light microscopy. , 1985, American Journal of Physiology.
[8] A ROSENBLUETH,et al. The mathematical formulation of the problem of conduction of impulses in a network of connected excitable elements, specifically in cardiac muscle. , 1946, Archivos del Instituto de Cardiologia de Mexico.
[9] James E. Lough,et al. NEW YORK ACADEMY OF SCIENCE. , 1903, Science.
[10] R. FitzHugh. Impulses and Physiological States in Theoretical Models of Nerve Membrane. , 1961, Biophysical journal.
[11] T. Cochrane,et al. When Time Breaks Down : The Three-Dimensional Dynamics of Electrochemical Waves and Cardiac Arrhythmias , 1987 .
[12] Tuckerman,et al. Spiral-wave dynamics in a simple model of excitable media: The transition from simple to compound rotation. , 1990, Physical review. A, Atomic, molecular, and optical physics.
[13] W. Baxter,et al. Stationary and drifting spiral waves of excitation in isolated cardiac muscle , 1992, Nature.
[14] R. Aliev,et al. Three-dimensional twisted vortices in an excitable chemical medium , 1990, Nature.
[15] D. Geselowitz,et al. The Discontinuous Nature of Propagation in Normal Canine Cardiac Muscle: Evidence for Recurrent Discontinuities of Intracellular Resistance that Affect the Membrane Currents , 1981, Circulation research.
[16] G. W. Beeler,et al. Reconstruction of the action potential of ventricular myocardial fibres , 1977, The Journal of physiology.
[17] Mathematical approaches to cardiac arrhythmias: Preface , 1990 .
[18] John J. Tyson,et al. Spiral waves in a model of myocardium , 1987 .
[19] Gul'ko Fb,et al. Mechanism of formation of closed propagation pathways in excitable media , 1972 .
[20] A. Zhabotinsky,et al. Autowave processes in a distributed chemical system. , 1973, Journal of theoretical biology.
[21] F B Gul'ko,et al. [Mechanism of formation of closed propagation pathways in excitable media]. , 1972, Biofizika.
[22] Allessie,et al. Circus movement in rabbit atrial muscle as a mechanism of tachycardia. III. The "leading circle" concept: a new model of circus movement in cardiac tissue without the involvement of an anatomical obstacle. , 1977, Circulation research.
[23] D. Clapham,et al. Spiral calcium wave propagation and annihilation in Xenopus laevis oocytes. , 1991, Science.
[24] Igor R. Efimov,et al. Transition from circular to linear rotation of a vortex in an excitable cellular medium , 1990 .
[25] H. Swinney,et al. Spacial patterns in a uniformly fed membrane reactor , 1991 .
[26] 医療政策委員会. Concentration wave propagation in two-dimensional liquid-phase self-oscillating system , 1970 .
[27] G. Ertl,et al. Imaging of spatio-temporal pattern evolution during carbon monoxide oxidation on platinum , 1990, Nature.
[28] José Jalife,et al. Spiral waves in normal isolated ventricular muscle , 1991 .
[29] P. Wolf,et al. Stimulus-induced critical point. Mechanism for electrical initiation of reentry in normal canine myocardium. , 1989, The Journal of clinical investigation.
[30] Balth van der Pol Jun Docts. Sc.,et al. LXXII. The heartbeat considered as a relaxation oscillation, and an electrical model of the heart , 1928 .
[31] Dante R. Chialvo,et al. Sustained vortex-like waves in normal isolated ventricular muscle. , 1990, Proceedings of the National Academy of Sciences of the United States of America.
[32] A. Hodgkin,et al. A quantitative description of membrane current and its application to conduction and excitation in nerve , 1990 .
[33] J Bures,et al. Spiral waves of spreading depression in the isolated chicken retina. , 1983, Journal of neurobiology.
[34] V. Krinsky,et al. Chaos in the non-stirred Belousov–Zhabotinsky reaction is induced by interaction of waves and stationary dissipative structures , 1984, Nature.