Matija Milanič, Vojko Jazbinšek, Robert S. MacLeod, Dana H. Brooks & Rok Hren. (2014) Assessment of regularization techniques for electrocardiographic imaging. Journal of Electrocardiology 47:1, pages 20-28.
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Mingfeng Jiang, Ling Xia, Guofa Shou & Min Tang. (2007) Combination of the LSQR method and a genetic algorithm for solving the electrocardiography inverse problem. Physics in Medicine and Biology 52:5, pages 1277-1294.
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Robert Throne, Lorraine Olson, John Windle, Jeff Schweitzer & Eric Voth. (2006) Estimates of Endocardial Potentials from Non-contact Intracavitary Probes. Estimates of Endocardial Potentials from Non-contact Intracavitary Probes.
Lorraine Olson, Robert Throne & Eric Rost. (2004) Improved Inverse Solutions for On-Line Machine Tool Monitoring. Journal of Manufacturing Science and Engineering 126:2, pages 311-316.
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E.N. Bender, L.G. Olson, R.D. Throne & J.R. Windle. (2004) Effect of intracavitary probe size on the accuracy of inverse endocardial potential estimates. Effect of intracavitary probe size on the accuracy of inverse endocardial potential estimates.
Lorraine G. Olson, Robert D. Throne & John R. Windle. 2003. Computational Fluid and Solid Mechanics 2003. Computational Fluid and Solid Mechanics 2003
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R.D. Throne, L.G. Olson & J.R. Windle. (2002) A new method for incorporating weighted temporal and spatial smoothing in the inverse problem of electrocardiography. IEEE Transactions on Biomedical Engineering 49:9, pages 1054-1059.
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G. Bu, R.D. Throne, Lg. Olson & Jr. Windle. (2002) Analysis of the maximum a posteriori approach to the inverse problem of electrocardiography for different depolarization sequences. Analysis of the maximum a posteriori approach to the inverse problem of electrocardiography for different depolarization sequences.
Robert Throne & Lorraine Olson. (2001) The Steady Inverse Heat Conduction Problem: A Comparison of Methods With Parameter Selection. Journal of Heat Transfer 123:4, pages 633-644.
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D.A. Lowther, R.D. Throne, L.G. Olson & J.R. Windlel. (2001) A comparison of zero and first order Tikhonov regularization for an inhomogeneous volume. A comparison of zero and first order Tikhonov regularization for an inhomogeneous volume.
R.D. Throne, L.G. Olson & J.R. Windle. (2001) The use of a single continuous regularization parameter for the generalized eigensystem method. The use of a single continuous regularization parameter for the generalized eigensystem method.
R.D. Throne & L.G. Olson. (2000) Fusion of body surface potential and body surface Laplacian signals for electrocardiographic imaging. IEEE Transactions on Biomedical Engineering 47:4, pages 452-462.
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R.D. Throne & L.G. Olson. (2000) A comparison of spatial regularization with zero and first order Tikhonov regularization for the inverse problem of electrocardiography. A comparison of spatial regularization with zero and first order Tikhonov regularization for the inverse problem of electrocardiography.
Marcus Mohr & Ulrich Rüde. 2000. Multigrid Methods VI. Multigrid Methods VI
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R.D. Throne, L.G. Olson & T.J. Hrabik. (1998) Minimum distance to origin: a method for choosing the number of expansion modes for the generalized eigensystem method. Minimum distance to origin: a method for choosing the number of expansion modes for the generalized eigensystem method.
L.G. Olson & R.D. Throne. (1998) Alternative generalized eigensystem vectors which minimize the epicardial surface Laplacian for a given area-weighted amplitude. Alternative generalized eigensystem vectors which minimize the epicardial surface Laplacian for a given area-weighted amplitude.
R. Throne & L.G. Olson. (1998) Generalized eigensystem techniques and Tikhonov regularization for a spherical heart/torso model with an intracavitary probe. Generalized eigensystem techniques and Tikhonov regularization for a spherical heart/torso model with an intracavitary probe.
L.G. Olson & R.D. Throne. (1998) A Comparison Of Five Methods For Construction Of Regularization Operators For Higher-Order Tikhonov Regularization. A Comparison Of Five Methods For Construction Of Regularization Operators For Higher-Order Tikhonov Regularization.