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nexusstc/Iterative Solution of Large Linear Systems/1b9a661e5563daba113b7ffc30d26c18.pdf
Iterative Solution of Large Linear Systems (Dover Books on Mathematics) 🔍
David M. Young Dover Publications ; [David & Charles, Dover Books on Mathematics, Dover Ed, 1971
英语 [en] · PDF · 8.1MB · 1971 · 📘 非小说类图书 · 🚀/lgli/lgrs/nexusstc/zlib · Save
描述
This self-contained treatment offers a systematic development of the theory of iterative methods. Its focal point resides in an analysis of the convergence properties of the successive overrelaxation (SOR) method, as applied to a linear system with a consistently ordered matrix. The text explores the convergence properties of the SOR method and related techniques in terms of the spectral radii of the associated matrices as well as in terms of certain matrix norms. Contents include a review of matrix theory and general properties of iterative methods; SOR method and stationary modified SOR method for consistently ordered matrices; nonstationary methods; generalizations of SOR theory and variants of method; second-degree methods, alternating direction-implicit methods, and a comparison of methods. 1971 edition.
备用文件名
lgli/Iterative Solution of Large Linear Systems 1971.pdf
备用文件名
lgrsnf/Iterative Solution of Large Linear Systems 1971.pdf
备用文件名
zlib/Science (General)/David M. Young/Iterative Solution of Large Linear Systems_2384105.pdf
备用出版商
Dover Publications, Incorporated
备用出版商
Athenaeum of Philadelphia
备用版本
Dover ed., an unabridged republ. of the work orig. publ. by Acad. Press, Inc., New York, in 1971, Mineola, NY, 2003
备用版本
United States, United States of America
备用版本
Mineola, N.Y., [Newton Abbot, 2003
备用版本
Dover Ed edition, July 2, 2003
备用版本
Reprint, 2003
元数据中的注释
0
元数据中的注释
lg1210147
元数据中的注释
{"edition":"dover ed","isbns":["0486425487","9780486425481"],"last_page":584,"publisher":"Dover Publications","series":"Dover Books on Mathematics"}
备用描述
Self-contained treatment includes a review of matrix theory and general properties of iterative methods; successive overrelaxation (SOR) method and stationary modified SOR method for consistently ordered matrices; nonstationary methods; generalizations of SOR theory and variants of method; 2nd-degree methods, alternating direction-implicit methods, and a comparison of methods. 1971 edition.
开源日期
2014-09-24
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