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Abstract: We discuss the efficient solution of a large sequence of slowly varying linear systems arising in computations for diffuse optical tomographic imaging. In particular, we analyze a number of strategies for recycling Krylov subspace information for the most efficient solution. We reconstruct three-dimensional... (Update)
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BibTeX entry: (Update)
@misc{ kilmer-recycling,
author = "Misha Kilmer and Eric de Sturler",
title = "Recycling Subspace Information for Diffuse Optical Tomography",
url = "citeseer.ist.psu.edu/kilmer04recycling.html" }
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4 Analysis of acceleration strategies for restarted minimal re.. - Eiermann, Ernst et al. - 2000
3 Projection techniques for iterative solution of Ax = b with .. (context) - Fischer - 1998
3 Implicitly restarted GMRES and Arnoldi methods for nonsymmet.. (context) - Morgan - 2000
2 the superlinear convergence of exact and inexact Krylov subs.. - Simoncini, Szyld - 2003
2 Inner-outer methods with deflation for linear systems with m.. (context) - de Sturler
2 A Rayleigh-Ritz preconditioner for the iterative solution to.. (context) - Rey, Risler - 1998
2 SIAM Journal on Numerical Analysis (context) - for, subspace - 1999
2 the reuse of Ritz vectors for the solution to nonlinear elas.. (context) - Risler, Rey - 1998
2 Numerical Algorithms (context) - algorithms, subspaces et al. - 2000
1 A block iterative solver for complex non-Hermitian systems a.. (context) - Yu, de Sturler et al.
1 Journal of Computational and Applied Mathematics (context) - methods, GCR - 1996
1 A QMR-based projection technique for the solution of non-Her.. - Kilmer, Miller et al. - 2001
1 SIAM Journal on Scientific Computing (context) - deflated - 2003
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1 A technique for accelerating the convergence of restarted GM.. (context) - Baker, Jessup et al. - 2003
1 Recycling Krylov subspaces for sequences of linear systems - Parks, de Sturler et al.
1 shape-based imaging for di#use optical tomography (context) - Kilmer, Miller et al. - 2003
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