Search Results - "VAN DEN ESHOF, Jasper"

Rounding error analysis of the classical gram-schmidt orthogonalization process by GIRAUD, Luc, LANGOU, Julien, ROZLOZNIK, Miroslav, VAN DEN ESHOF, Jasper

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On the use of harmonic Ritz pairs in approximating internal eigenpairs by Sleijpen, Gerard L.G., Eshof, Jasper van den

“…The goal of this paper is to increase our understanding of harmonic Rayleigh–Ritz for real symmetric matrices. We do this by discussing different, though…”
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Optimal a priori error bounds for the Rayleigh-Ritz method by SLEIJPEN, Gerard L. G, VAN DEN ESHOF, Jasper, SMIT, Paul

“…We derive error bounds for the Rayleigh-Ritz method for the approximation to extremal eigenpairs of a symmetric matrix. The bounds are expressed in terms of…”
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Accurate conjugate gradient methods for families of shifted systems by van den Eshof, Jasper, Sleijpen, Gerard L.G.

“…We consider the solution of the linear system A T A +σ I x σ= A T b , for various real values of σ. This family of shifted systems arises, for example, in…”
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Relaxation strategies for nested Krylov methods by van den Eshof, Jasper, Sleijpen, Gerard L.G., van Gijzen, Martin B.

“…This paper studies computational aspects of Krylov methods for solving linear systems where the matrix–vector products dominate the cost of the solution…”
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The convergence of Jacobi-Davidson iterations for Hermitian eigenproblems by van den Eshof, Jasper

“…Rayleigh quotient iteration is an iterative method with some attractive convergence properties for finding (interior) eigenvalues of large sparse Hermitian…”
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On the use of harmonic Ritz pairs in approximating internal eigenpairs: Accurate solution of eigenvalue problems by SLEIJPEN, Gerard L. G, VAN DEN ESHOF, Jasper

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Numerical Methods for the QCD Overlap Operator:III. Nested Iterations by Cundy, Nigel, Frommer, Andreas, Eshof, Jasper van den, Lippert, Thomas, Krieg, Stephan, Schäfer, Katrin

“…Comput.Phys.Commun. 165 (2005) 221-242 The numerical and computational aspects of chiral fermions in lattice quantum chromodynamics are extremely demanding. In…”
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