A Finite Volume Method for Modeling Discontinuous Electrical Activation in Cardiac Tissue
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Bruce Smaill | Mark Trew | Ian Le Grice | Andrew Pullan | A. Pullan | B. Smaill | M. Trew | I. L. Grice | I. Grice
[1] K Skouibine,et al. A numerically efficient model for simulation of defibrillation in an active bidomain sheet of myocardium. , 2000, Mathematical biosciences.
[2] T K Borg,et al. The collagen network of the heart. , 1979, Laboratory investigation; a journal of technical methods and pathology.
[3] Ian Turner,et al. On the use of surface interpolation techniques in generalised finite volume strategies for simulating transport in highly anisotropic porous media , 2003 .
[4] J. Wikswo,et al. Virtual electrodes in cardiac tissue: a common mechanism for anodal and cathodal stimulation. , 1995, Biophysical journal.
[5] P. Hunter,et al. A Deformable Finite Element Derived Finite Difference Method for Cardiac Activation Problems , 2003, Annals of Biomedical Engineering.
[6] Natalia A. Trayanova,et al. Computational techniques for solving the bidomain equations in three dimensions , 2002, IEEE Transactions on Biomedical Engineering.
[7] A. McCulloch,et al. A collocation-Galerkin finite element model of cardiac action potential propagation , 1994, IEEE Transactions on Biomedical Engineering.
[8] V. Fast,et al. Optical Mapping of Transmural Activation Induced by Electrical Shocks in Isolated Left Ventricular Wall Wedge Preparations , 2003, Journal of cardiovascular electrophysiology.
[9] V. Fast,et al. Paradoxical Improvement of Impulse Conduction in Cardiac Tissue by Partial Cellular Uncoupling , 1997, Science.
[10] S. Factor,et al. Skeletal framework of mammalian heart muscle. Arrangement of inter- and pericellular connective tissue structures. , 1983, Laboratory investigation; a journal of technical methods and pathology.
[11] Young,et al. Extended confocal microscopy of myocardial laminae and collagen network , 1998, Journal of microscopy.
[12] B. Taccardi,et al. Modeling ventricular excitation: axial and orthotropic anisotropy effects on wavefronts and potentials. , 2004, Mathematical biosciences.
[13] A. Tveito,et al. Multigrid Block Preconditioning for a Coupled System of Partial Differential Equations Modeling the Electrical Activity in the Heart , 2002, Computer methods in biomechanics and biomedical engineering.
[14] W. Hort,et al. [Macroscopic and micrometric research on the myocardium of the left ventricle filled to varying degrees]. , 1960, Virchows Archiv fur pathologische Anatomie und Physiologie und fur klinische Medizin.
[15] K.T. Ng,et al. A new three-dimensional finite-difference bidomain formulation for inhomogeneous anisotropic cardiac tissues , 1998, IEEE Transactions on Biomedical Engineering.
[16] B. Roth. Electrical conductivity values used with the bidomain model of cardiac tissue , 1997, IEEE Transactions on Biomedical Engineering.
[17] R E Ideker,et al. Review of Mechanisms by Which Electrical Stimulation Alters the Transmembrane Potential , 1999, Journal of cardiovascular electrophysiology.
[18] 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.
[19] P J Hunter,et al. Analytical models of propagation in excitable cells. , 1975, Progress in biophysics and molecular biology.
[20] A. Tveito,et al. Efficient solution of ordinary differential equations modeling electrical activity in cardiac cells. , 2001, Mathematical biosciences.
[21] N. Trayanova. Discrete versus syncytial tissue behavior in a model of cardiac stimulation. I. Mathematical formulation , 1996, IEEE Transactions on Biomedical Engineering.
[22] N. Sperelakis,et al. Electric field interactions between closely abutting excitable cells. . , 2002, IEEE engineering in medicine and biology magazine : the quarterly magazine of the Engineering in Medicine & Biology Society.
[23] B. Roth,et al. Electrical stimulation of cardiac tissue by a bipolar electrode in a conductive bath , 1998, IEEE Transactions on Biomedical Engineering.
[24] A. Kleber,et al. Slow conduction in cardiac tissue, II: effects of branching tissue geometry. , 1998, Circulation research.
[25] C. Henriquez. Simulating the electrical behavior of cardiac tissue using the bidomain model. , 1993, Critical reviews in biomedical engineering.
[26] C. Henriquez,et al. A finite volume model of cardiac propagation , 1997, Annals of Biomedical Engineering.
[27] R. Penland,et al. A flexible method for simulating cardiac conduction in three-dimensional complex geometries. , 2000, Journal of electrocardiology.
[28] V. Fast,et al. Activation of cardiac tissue by extracellular electrical shocks: formation of 'secondary sources' at intercellular clefts in monolayers of cultured myocytes. , 1998, Circulation research.
[29] P. Hunter,et al. Laminar structure of the heart: ventricular myocyte arrangement and connective tissue architecture in the dog. , 1995, The American journal of physiology.
[30] Dalin Tang,et al. Generalized finite difference method for 3-D viscous flow in stenotic tubes with large wall deformation and collapse , 2001 .
[31] Thomas Eugene Voth,et al. Generalized Fourier analyses of the advection–diffusion equation—Part I: one‐dimensional domains , 2004 .
[32] G. W. Beeler,et al. Reconstruction of the action potential of ventricular myocardial fibres , 1977, The Journal of physiology.
[33] Karl A. Tomlinson,et al. Cardiac Microstructure: Implications for Electrical Propagation and Defibrillation in the Heart , 2002, Circulation research.
[34] Yoram Rudy,et al. Conductive bridges in cardiac tissue: a beneficial role or an arrhythmogenic substrate? , 2004, Circulation research.
[35] N. Trayanova. Far-field stimulation of cardiac tissue , 1999, Herzschrittmachertherapie und Elektrophysiologie.
[36] A. Kleber,et al. Slow conduction in cardiac tissue, I: effects of a reduction of excitability versus a reduction of electrical coupling on microconduction. , 1998, Circulation research.
[37] N. Sperelakis,et al. An electric field mechanism for transmission of excitation between myocardial cells. , 2002, Circulation research.
[38] Jean-Pierre Drouhard,et al. A Simulation Study of the Ventricular Myocardial Action Potential , 1982, IEEE Transactions on Biomedical Engineering.
[39] A. Garfinkel,et al. An advanced algorithm for solving partial differential equation in cardiac conduction , 1999, IEEE Transactions on Biomedical Engineering.
[40] W. Krassowska,et al. Potential distribution in three-dimensional periodic myocardium. II. Application to extracellular stimulation , 1990, IEEE Transactions on Biomedical Engineering.
[41] Guirong Liu. Mesh Free Methods: Moving Beyond the Finite Element Method , 2002 .
[42] Andrew D McCulloch,et al. Laminar fiber architecture and three-dimensional systolic mechanics in canine ventricular myocardium. , 1999, American journal of physiology. Heart and circulatory physiology.
[43] Waldemar Hort. Makroskopische und mikrometrische Untersuchungen am Myokard verschieden stark gefüllter linker Kammern , 2004, Virchows Archiv für pathologische Anatomie und Physiologie und für klinische Medizin.
[44] C. Henriquez,et al. Modeling impulse propagation and extracellular potential distributions in anisotropic cardiac tissue using a finite volume element discretization , 2002 .