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Titlebook: Separable Type Representations of Matrices and Fast Algorithms; Volume 1 Basics. Com Yuli Eidelman,Israel Gohberg,Iulian Haimovici Book 201

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书目名称Separable Type Representations of Matrices and Fast Algorithms
副标题Volume 1 Basics. Com
编辑Yuli Eidelman,Israel Gohberg,Iulian Haimovici
视频video
概述Self-contained monograph with material developed over the last 30 years.Systematic theoretical and computational study of several types of generalizations of separable matrices.Many illustrative examp
丛书名称Operator Theory: Advances and Applications
图书封面Titlebook: Separable Type Representations of Matrices and Fast Algorithms; Volume 1 Basics. Com Yuli Eidelman,Israel Gohberg,Iulian Haimovici Book 201
描述This two-volume work presents a systematic theoretical and computational study of several types of generalizations of separable matrices. The main attention is paid to fast algorithms (many of linear complexity) for matrices in semiseparable, quasiseparable, band and companion form. The work is focused on algorithms of multiplication, inversion and description of eigenstructure and includes a large number of illustrative examples throughout the different chapters. The first volume consists of four parts. The first part is of a mainly theoretical character introducing and studying the quasiseparable and semiseparable representations of matrices and minimal rank completion problems. Three further completions are treated in the second part. The first applications of the quasiseparable and semiseparable structure are included in the third part where the interplay between the quasiseparable structure and discrete time varying linear systems with boundary conditions play an essential role. The fourth part contains factorization and inversion fast algorithms for matrices via quasiseparable and semiseparable structure. The work is based mostly on results obtained by the authors and their c
出版日期Book 2014
关键词Completion problems; Factorization and inversion; Fast algorithms; Quasiseparable representations; Struc
版次1
doihttps://doi.org/10.1007/978-3-0348-0606-0
isbn_ebook978-3-0348-0606-0Series ISSN 0255-0156 Series E-ISSN 2296-4878
issn_series 0255-0156
copyrightSpringer Basel 2014
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Matrices in Diagonal Plus Semiseparable Form can apply results of Chapter 2 to determine diagonal plus semiseparable representation of a matrix. An algorithm for finding minimal generators of a semiseparable representation of a given matrix is presented.
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Quasiseparable Representations: The Basics can apply results of Chapter 2 to determine diagonal plus semiseparable representation of a matrix. An algorithm for finding minimal generators of a semiseparable representation of a given matrix is presented.
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0255-0156 eneralizations of separable matrices.Many illustrative exampThis two-volume work presents a systematic theoretical and computational study of several types of generalizations of separable matrices. The main attention is paid to fast algorithms (many of linear complexity) for matrices in semiseparabl
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The Minimal Rank Completion Problem contains a formula for the rank of a minimal completion and an algorithm to build such a completion, first in the case of a 2 × 2 block matrix, which is then of help for the proof of the general case.
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Matrices in Diagonal Plus Semiseparable Formtudied in Chapter 1. Note that every matrix may be represented in the diagonal plus semiseparable form. The problem is to obtain such a representation with minimal orders. This may be treated as the problem of completing strictly lower triangular and strictly upper triangular parts of a matrix to ma
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