Quantifying the effect of uncertainty in input parameters in a simplified bidomain model of partial thickness ischaemia
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[1] Joakim Sundnes,et al. Simulation of ST segment changes during subendocardial ischemia using a realistic 3-D cardiac geometry , 2005, IEEE Transactions on Biomedical Engineering.
[2] D. Xiu. Efficient collocational approach for parametric uncertainty analysis , 2007 .
[3] P. Hunter,et al. Laminar structure of the heart: a mathematical model. , 1997, The American journal of physiology.
[4] J. Stinstra,et al. Using models of the passive cardiac conductivity and full heart anisotropic bidomain to study the epicardial potentials in ischemia , 2004, The 26th Annual International Conference of the IEEE Engineering in Medicine and Biology Society.
[5] J. Stinstra,et al. On the Passive Cardiac Conductivity , 2005, Annals of Biomedical Engineering.
[6] T. Opthof,et al. Injury current and gradients of diastolic stimulation threshold, TQ potential, and extracellular potassium concentration during acute regional ischemia in the isolated perfused pig heart. , 1991, Circulation research.
[7] J. Stinstra,et al. Mechanisms of ischemia-induced ST-segment changes. , 2005, Journal of electrocardiology.
[8] Barbara M. Johnston,et al. Six Conductivity Values to Use in the Bidomain Model of Cardiac Tissue , 2016, IEEE Transactions on Biomedical Engineering.
[9] Peter R. Johnston,et al. Defibrillation thresholds: A generalised polynomial chaos study , 2014, Computing in Cardiology 2014.
[10] Peter R. Johnston,et al. The effect of conductivity values on ST segment shift in subendocardial ischaemia , 2003, IEEE Transactions on Biomedical Engineering.
[11] L. Clerc. Directional differences of impulse spread in trabecular muscle from mammalian heart. , 1976, The Journal of physiology.
[12] Rob S. MacLeod,et al. The role of reduced left ventricular, systolic blood volumes in ST segment potentials overlying diseased tissue of the ischemic heart , 2016, 2016 Computing in Cardiology Conference (CinC).
[13] Leslie Tung,et al. A bi-domain model for describing ischemic myocardial d-c potentials , 1978 .
[14] Barbara M. Johnston,et al. The effect of conductivity values on activation times and defibrillation thresholds , 2016, 2016 Computing in Cardiology Conference (CinC).
[15] R. M. Arthur,et al. Effect of inhomogeneities on the apparent location and magnitude of a cardiac current dipole source. , 1970, IEEE transactions on bio-medical engineering.
[16] F. Trelles,et al. Measurement of myocardial conductivities with a four-electrode technique in the frequency domain , 1997, Proceedings of the 19th Annual International Conference of the IEEE Engineering in Medicine and Biology Society. 'Magnificent Milestones and Emerging Opportunities in Medical Engineering' (Cat. No.97CH36136).
[17] Bruce H Smaill,et al. Three Distinct Directions of Intramural Activation Reveal Nonuniform Side-to-Side Electrical Coupling of Ventricular Myocytes , 2009, Circulation. Arrhythmia and electrophysiology.
[18] Anthony O'Hagan,et al. Diagnostics for Gaussian Process Emulators , 2009, Technometrics.
[19] Mark Potse,et al. The role of extracellular potassium transport in computer models of the ischemic zone , 2007, Medical & Biological Engineering & Computing.
[20] Boyce E. Griffith,et al. Deriving Macroscopic Myocardial Conductivities by Homogenization of Microscopic Models , 2009, Bulletin of mathematical biology.
[21] Bruce H Smaill,et al. Laminar Arrangement of Ventricular Myocytes Influences Electrical Behavior of the Heart , 2007, Circulation research.
[22] J. Ross,et al. Fiber Orientation in the Canine Left Ventricle during Diastole and Systole , 1969, Circulation research.
[23] Pras Pathmanathan,et al. Uncertainty and variability in models of the cardiac action potential: Can we build trustworthy models? , 2016, Journal of molecular and cellular cardiology.
[24] Peter R. Johnston,et al. The importance of anisotropy in modeling ST segment shift in subendocardial ischaemia , 2001, IEEE Transactions on Biomedical Engineering.
[25] R. Coronel,et al. The effect of lesion size and tissue remodeling on ST deviation in partial-thickness ischemia. , 2007, Heart rhythm.
[26] Kevin Burrage,et al. Variability in cardiac electrophysiology: Using experimentally-calibrated populations of models to move beyond the single virtual physiological human paradigm , 2016, Progress in biophysics and molecular biology.
[27] B. Kowalski,et al. Partial least-squares regression: a tutorial , 1986 .
[28] David Kilpatrick,et al. Mechanisms of ST change in partial thickness ischemia. , 2003, Journal of electrocardiology.
[29] Olivier P. Le Maître,et al. Polynomial chaos expansion for sensitivity analysis , 2009, Reliab. Eng. Syst. Saf..
[30] A. M. Scher,et al. Influence of Cardiac Fiber Orientation on Wavefront Voltage, Conduction Velocity, and Tissue Resistivity in the Dog , 1979, Circulation research.
[31] Jeroen G Stinstra,et al. Mechanism for ST Depression Associated with Contiguous Subendocardial Ischemia , 2004, Journal of cardiovascular electrophysiology.
[32] M. Kontos,et al. Emergency department and office-based evaluation of patients with chest pain. , 2010, Mayo Clinic proceedings.
[33] A. M. Scher,et al. Effect of Tissue Anisotropy on Extracellular Potential Fields in Canine Myocardium in Situ , 1982, Circulation research.
[34] Hervé Delingette,et al. Human Atlas of the Cardiac Fiber Architecture: Study on a Healthy Population , 2012, IEEE Transactions on Medical Imaging.
[35] D Durrer,et al. Mechanism and Time Course of S‐T and T‐Q Segment Changes during Acute Regional Myocardial Ischemia in the Pig Heart Determined by Extracellular and Intracellular Recordings , 1978, Circulation research.
[36] Mark Strong,et al. Bayesian Sensitivity Analysis of a Cardiac Cell Model Using a Gaussian Process Emulator , 2015, PloS one.
[37] J. Stinstra,et al. The Effect of Conductivity on ST-Segment Epicardial Potentials Arising from Subendocardial Ischemia , 2005, Annals of Biomedical Engineering.
[38] Pierre Savard,et al. Measurement of myocardial conductivities with an eight-electrode technique in the frequency domain , 1995, Proceedings of 17th International Conference of the Engineering in Medicine and Biology Society.
[39] R. Lux,et al. Effect of Myocardial Fiber Direction on Epicardial Potentials , 1994, Circulation.
[40] Shibaji Shome,et al. Modelling passive cardiac conductivity during ischaemia , 2005, Medical and Biological Engineering and Computing.
[41] Wanda Krassowska,et al. Theoretical versus experimental estimates of the effective conductivities of cardiac muscle , 1992, Proceedings Computers in Cardiology.
[42] Dongbin Xiu,et al. High-Order Collocation Methods for Differential Equations with Random Inputs , 2005, SIAM J. Sci. Comput..
[43] B. Roth. Nonsustained Reentry Following Successive Stimulation of Cardiac Tissue Through a Unipolar Electrode , 1997, Journal of cardiovascular electrophysiology.
[44] Jeremy E. Oakley,et al. Bayesian sensitivity analysis of a nonlinear finite element model , 2012 .
[45] E. Sobie. Parameter sensitivity analysis in electrophysiological models using multivariable regression. , 2009, Biophysical journal.
[46] Peter R Johnston,et al. A finite volume method solution for the bidomain equations and their application to modelling cardiac ischaemia , 2010, Computer methods in biomechanics and biomedical engineering.
[47] A. O'Hagan,et al. Probabilistic sensitivity analysis of complex models: a Bayesian approach , 2004 .
[48] F B Sachse,et al. Estimating Intracellular Conductivity Tensors from Confocal Microscopy of Rabbit Ventricular Tissue , 2013, Biomedizinische Technik. Biomedical engineering.
[49] The effect of ischaemic region shape on epicardial potential distributions in transient models of cardiac tissue , 2012 .
[50] P. Savard,et al. Extracellular Measurement of Anisotropic Bidomain Myocardial Conductivities. I. Theoretical Analysis , 2001, Annals of Biomedical Engineering.
[51] Robert Michael Kirby,et al. Application of Stochastic Finite Element Methods to Study the Sensitivity of ECG Forward Modeling to Organ Conductivity , 2008, IEEE Transactions on Biomedical Engineering.
[52] Bradley J. Roth,et al. An S1 gradient of refractoriness is not essential for reentry induction by an S2 stimulus , 2000, IEEE Trans. Biomed. Eng..
[53] S. Rush,et al. Resistivity of Body Tissues at Low Frequencies , 1963, Circulation research.
[54] Robert M. Kirby,et al. Cardiac Position Sensitivity Study in the Electrocardiographic Forward Problem Using Stochastic Collocation and Boundary Element Methods , 2011, Annals of Biomedical Engineering.
[55] Darren A Hooks,et al. Myocardial segment-specific model generation for simulating the electrical action of the heart , 2007, Biomedical engineering online.
[56] Felipe Aguel,et al. Computer simulations of cardiac defibrillation: a look inside the heart , 2002 .
[57] D Kilpatrick,et al. Source of electrocardiographic ST changes in subendocardial ischemia. , 1998, Circulation research.
[58] Arun V. Holden,et al. A Quantitative Comparison of the Myocardial Fibre Orientation in the Rabbit as Determined by Histology and by Diffusion Tensor-MRI , 2009, FIMH.
[59] Bradley J. Roth,et al. The electrical potential produced by a strand of cardiac muscle: A bidomain analysis , 2006, Annals of Biomedical Engineering.
[60] B. Roth. Electrical conductivity values used with the bidomain model of cardiac tissue , 1997, IEEE Transactions on Biomedical Engineering.