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Krylov subspace methods : principles and analysis

Record Type:	Electronic resources : monographic
Title Information:	principles and analysis
Author:	LiesenJ{EFBFBD}org,
Alternative Intellectual Responsibility:	StrakosZdenek,
Place of Publication:	Oxford
Published:	Oxford University Press;
Year of Publication:	2013
Description:	1 online resourceill. :
Series:	Numerical mathematics and scientific computation
Subject:	Iterative methods (Mathematics) -
Online resource:	http://dx.doi.org/10.1093/acprof:oso/9780199655410.001.0001
Notes:	Description based on online resource; title from home page (viewed on Nov. 13, 2012)
Summary:	This volume describes the principles and history behind the use of Krylov subspace methods in science and engineering. The outcome of the analysis is very practical and indicates what can and cannot be expected from the use of Krylov subspace methods challenging some common assumptions and justifications of standard approaches.
ISBN:	9780191744174ebook
ISBN:	9780199655410Print version

Krylov subspace methods : principles and analysis
Liesen, J{EFBFBD}org

Krylov subspace methods : principles and analysis / J{EFBFBD}org Liesen and Zdenek Strakos. - Oxford : Oxford University Press, 2013. - 1 online resource ; ill.. - (Numerical mathematics and scientific computation).
Description based on online resource; title from home page (viewed on Nov. 13, 2012).
Includes bibliographical references and index.
ISBN 9780191744174ISBN 9780199655410
Iterative methods (Mathematics)

Strakos, Zdenek

Krylov subspace methods : principles and analysis
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215 $a 1 online resource $c ill.
225 1 $a Numerical mathematics and scientific computation
300 $a Description based on online resource; title from home page (viewed on Nov. 13, 2012)
320 $a Includes bibliographical references and index
330 $a This volume describes the principles and history behind the use of Krylov subspace methods in science and engineering. The outcome of the analysis is very practical and indicates what can and cannot be expected from the use of Krylov subspace methods challenging some common assumptions and justifications of standard approaches.
606 $a Iterative methods (Mathematics) $2 lc $3 272019
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701 1 $a Strakos $b Zdenek $3 302143
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856 4 0 $3 Oxford scholarship online $u http://dx.doi.org/10.1093/acprof:oso/9780199655410.001.0001

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