Mind the Gap: A Semicontinuum Model for Discrete Electrical Propagation in Cardiac Tissue
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Rodrigo Weber dos Santos | Caroline Mendonça Costa | Pedro Andre Arroyo Silva | C. M. Costa | R. D. Santos | P. A. A. Silva
[1] R. W. dos Santos,et al. ATX‐II Effects on the Apparent Location of M Cells in a Computational Model of a Human Left Ventricular Wedge , 2006, Journal of cardiovascular electrophysiology.
[2] Vincent Jacquemet,et al. Loading effect of fibroblast-myocyte coupling on resting potential, impulse propagation, and repolarization: insights from a microstructure model. , 2008, American journal of physiology. Heart and circulatory physiology.
[3] M. Spach,et al. The stochastic nature of cardiac propagation at a microscopic level. Electrical description of myocardial architecture and its application to conduction. , 1995, Circulation research.
[4] Wei Chen,et al. The statistics of calcium-mediated focal excitations on a one-dimensional cable. , 2012, Biophysical Journal.
[5] Karl A. Tomlinson,et al. Cardiac Microstructure: Implications for Electrical Propagation and Defibrillation in the Heart , 2002, Circulation research.
[6] C. Luo,et al. A model of the ventricular cardiac action potential. Depolarization, repolarization, and their interaction. , 1991, Circulation research.
[7] J. Keener,et al. The Effects of Gap Junctions on Propagation in Myocardium: A Modified Cable Theory a , 1990, Annals of the New York Academy of Sciences.
[8] C. Peskin,et al. Homogenization of an Electrophysiological Model for a Strand of Cardiac Myocytes with Gap-Junctional and Electric-Field Coupling , 2010, Bulletin of mathematical biology.
[9] Y. Rudy,et al. Basic mechanisms of cardiac impulse propagation and associated arrhythmias. , 2004, Physiological reviews.
[10] C. Henriquez,et al. Incorporating Histology into a 3D Microscopic Computer Model of Myocardium to Study Propagation at a Cellular Level , 2010, Annals of Biomedical Engineering.
[11] F. Sjöstrand,et al. Electron microscopy of the intercalated discs of cardiac muscle tissue , 1954, Experientia.
[12] B. Griffith,et al. Adaptive multiscale model for simulating cardiac conduction , 2010, Proceedings of the National Academy of Sciences.
[13] N. Severs,et al. Gap junctions; , 2008 .
[14] N. Sperelakis,et al. Gap junction uncoupling and discontinuous propagation in the heart. A comparison of experimental data with computer simulations. , 1988, Biophysical journal.
[15] Markus Bär,et al. Effects of reduced discrete coupling on filament tension in excitable media. , 2011, Chaos.
[16] Wenjun Ying,et al. Effect of gap junction distribution on impulse propagation in a monolayer of myocytes: a model study. , 2007, Europace : European pacing, arrhythmias, and cardiac electrophysiology : journal of the working groups on cardiac pacing, arrhythmias, and cardiac cellular electrophysiology of the European Society of Cardiology.
[17] A. Moorman,et al. Atrioventricular junctional tissue. Discrepancy between histological and electrophysiological characteristics. , 1996, Circulation.
[18] Rodrigo Weber dos Santos,et al. A Macro Finite-Element Formulation for Cardiac Electrophysiology Simulations Using Hybrid Unstructured Grids , 2011, IEEE Transactions on Biomedical Engineering.
[19] Y Rudy,et al. Ionic mechanisms of propagation in cardiac tissue. Roles of the sodium and L-type calcium currents during reduced excitability and decreased gap junction coupling. , 1997, Circulation research.
[20] Caroline Mendonca Costa,et al. Limitations of the homogenized cardiac Monodomain model for the case of low gap junctional coupling , 2010, 2010 Annual International Conference of the IEEE Engineering in Medicine and Biology.
[21] Yoram Rudy,et al. A Model Study of the Effects of the Discrete Cellular Structure on Electrical Propagation in Cardiac Tissue , 1987, Circulation research.
[22] P. Ursell,et al. Structural and Electrophysiological Changes in the Epicardial Border Zone of Canine Myocardial Infarcts during Infarct Healing , 1985, Circulation research.
[23] M. Allessie,et al. The Wavelength of the Cardiac Impulse and Reentrant Arrhythmias in Isolated Rabbit Atrium: The Role of Heart Rate, Autonomic Transmitters, Temperature, and Potassium , 1986, Circulation research.
[24] Flavio H. Fenton,et al. Contribution of the Purkinje network to wave propagation in the canine ventricle: insights from a combined electrophysiological-anatomical model , 2012 .
[25] Sawa Kostin,et al. Gap junction remodeling and altered connexin43 expression in the failing human heart , 2004, Molecular and Cellular Biochemistry.
[26] Rodrigo Weber dos Santos,et al. Simulations of Complex and Microscopic Models of Cardiac Electrophysiology Powered by Multi-GPU Platforms , 2012, Comput. Math. Methods Medicine.
[27] G. A. Baker. Essentials of Padé approximants , 1975 .
[28] A R Bishop,et al. Continuum approach to discreteness. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[29] T. Opthof,et al. Electrocardiographic T Wave and its Relation With Ventricular Repolarization Along Major Anatomical Axes , 2014, Circulation. Arrhythmia and electrophysiology.
[30] W. Giles,et al. Experimental and theoretical ventricular electrograms and their relation to electrophysiological gradients in the adult rat heart. , 2009, American journal of physiology. Heart and circulatory physiology.
[31] J. Stinstra,et al. Comparison of microscopic and bidomain models of anisotropic conduction , 2009, 2009 36th Annual Computers in Cardiology Conference (CinC).
[32] M. Spach,et al. Relating Extracellular Potentials and Their Derivatives to Anisotropic Propagation at a Microscopic Level in Human Cardiac Muscle: Evidence for Electrical Uncoupling of Side‐to‐Side Fiber Connections with Increasing Age , 1986, Circulation research.
[33] Markus Bär,et al. Negative Tension of Scroll Wave Filaments and Turbulence in Three-Dimensional Excitable Media and Application in Cardiac Dynamics , 2012, Bulletin of Mathematical Biology.
[34] R. W. Joyner,et al. Effects of the Discrete Pattern of Electrical Coupling on Propagation through an Electrical Syncytium , 1982, Circulation research.
[35] Yoram Rudy,et al. Localization of Sodium Channels in Intercalated Disks Modulates Cardiac Conduction , 2002, Circulation research.
[36] C. Henriquez,et al. Effect of nonuniform interstitial space properties on impulse propagation: a discrete multidomain model. , 2008, Biophysical journal.