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Sleijpen, Gerard L.G.
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1

Flexible and multi-shift induced dimension reduction algori..:

van Gijzen, Martin B. ; Sleijpen, Gerard L. G. ; Zemke, Jens-Peter M.
Numerical Linear Algebra with Applications.  22 (2014)  1 - p. 1-25 , 2014
Link: https://doi.org/10.1002/..
 
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2

Solving linear equations with a stabilized GPBiCG method:

Abe, Kuniyoshi ; Sleijpen, Gerard L.G.
Applied Numerical Mathematics.  67 (2013)  - p. 4-16 , 2013
Link: https://doi.org/10.1016/..
 
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3

Hybrid Bi-CG methods with a Bi-CG formulation closer to the..:

Abe, Kuniyoshi ; Sleijpen, Gerard L.G.
Applied Mathematics and Computation.  218 (2012)  22 - p. 10889-10899 , 2012
Link: https://doi.org/10.1016/..
 
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4

Fast design of local N‐gram‐specific absorption rate–optimi..:

Sbrizzi, Alessandro ; Hoogduin, Hans ; Lagendijk, Jan J....
Magnetic Resonance in Medicine.  67 (2011)  3 - p. 824-834 , 2011
Link: https://doi.org/10.1002/..
 
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5

Time efficient design of multi dimensional RF pulses: Appli..:

Sbrizzi, Alessandro ; Hoogduin, Hans ; Lagendijk, Jan J....
Magnetic Resonance in Medicine.  66 (2011)  3 - p. 879-885 , 2011
Link: https://doi.org/10.1002/..
 
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6

BiCR variants of the hybrid BiCG methods for solving linear..:

Abe, Kuniyoshi ; Sleijpen, Gerard L.G.
Journal of Computational and Applied Mathematics.  234 (2010)  4 - p. 985-994 , 2010
Link: https://doi.org/10.1016/..
 
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7

Bi-CGSTAB as an induced dimension reduction method:

Sleijpen, Gerard L.G. ; Sonneveld, Peter ; van Gijzen, Martin B.
Applied Numerical Mathematics.  60 (2010)  11 - p. 1100-1114 , 2010
Link: https://doi.org/10.1016/..
 
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8

Exploiting BiCGstab($\ell$) Strategies to Induce Dimension ..:

Sleijpen, Gerard L. G. ; van Gijzen, Martin B.
SIAM Journal on Scientific Computing.  32 (2010)  5 - p. 2687-2709 , 2010
Link: https://doi.org/10.1137/..
 
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9

Convergence of the Dominant Pole Algorithm and Rayleigh Quo..:

Rommes, Joost ; Sleijpen, Gerard L. G.
SIAM Journal on Matrix Analysis and Applications.  30 (2008)  1 - p. 346-363 , 2008
Link: https://doi.org/10.1137/..
 
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10

Numerical solution of the two-dimensional Poincaré equation:

Swart, Arno ; Sleijpen, Gerard L.G. ; Maas, Leo R.M..
Journal of Computational and Applied Mathematics.  200 (2007)  1 - p. 317-341 , 2007
Link: https://doi.org/10.1016/..
 
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11

Harmonic and refined Rayleigh–Ritz for the polynomial eigen..:

Hochstenbach, Michiel E. ; Sleijpen, Gerard L. G.
Numerical Linear Algebra with Applications.  15 (2007)  1 - p. 35-54 , 2007
Link: https://doi.org/10.1002/..
 
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12

Relaxation strategies for nested Krylov methods:

van den Eshof, Jasper ; Sleijpen, Gerard L.G. ; van Gijzen, Martin B.
Journal of Computational and Applied Mathematics.  177 (2005)  2 - p. 347-365 , 2005
Link: https://doi.org/10.1016/..
 
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13

Exploiting Multilevel Preconditioning Techniques in Eigenva..:

Sleijpen, Gerard L. G. ; Wubs, Fred W.
SIAM Journal on Scientific Computing.  25 (2004)  4 - p. 1249-1272 , 2004
Link: https://doi.org/10.1137/..
 
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14

Inexact Krylov Subspace Methods for Linear Systems:

van den Eshof, Jasper ; Sleijpen, Gerard L. G.
SIAM Journal on Matrix Analysis and Applications.  26 (2004)  1 - p. 125-153 , 2004
Link: https://doi.org/10.1137/..
 
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15

Accurate conjugate gradient methods for families of shifted..:

van den Eshof, Jasper ; Sleijpen, Gerard L.G.
Applied Numerical Mathematics.  49 (2004)  1 - p. 17-37 , 2004
Link: https://doi.org/10.1016/..
 
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