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eBook Developments and Applications of Block Toeplitz Iterative Solvers (Combinatorics and Computer Science) ePub

by Xiao-Qing Jin

eBook Developments and Applications of Block Toeplitz Iterative Solvers (Combinatorics and Computer Science) ePub
Author: Xiao-Qing Jin
Language: English
ISBN: 1402008309
ISBN13: 978-1402008306
Publisher: Springer; 2003 edition (February 28, 2003)
Pages: 218
Category: Mathematics
Subcategory: Science
Rating: 4.8
Votes: 870
Formats: txt mobi docx azw
ePub file: 1456 kb
Fb2 file: 1893 kb

The author belongs to one of the most important groups in the field of structured matrix computation.

The author belongs to one of the most important groups in the field of structured matrix computation. It should be of interest to everyone who deals with block Toeplitz systems, numerical linear algebra, partial differential equations, ordinary differential equations, image processing, and approximation theory.

by Xiao-Qing Jin. Published February 2003 by Springer.

Combinatorics and Computer Science. 8. Multigrid Block Toeplitz Solvers. The author belongs to one of the most important groups in the field of structured matrix computation. 11. Applications in ODEs and DAEs. 12. Applications in Image Processing.

This title contains the advanced developments in the use of iterative methods to block Toeplitz systems

Developments and Applications of Block Toeplitz Iterative Solvers Xiao-Qing Jin Springer 9789048161065 : Toeplitz systems arise in a variety of applications in mathematics, scientific computin. This title contains the advanced developments in the use of iterative methods to block Toeplitz systems.

A family of block preconditioners for block systems. Developments and applications of block Toeplitz iterative solvers. RH Chan, XQ Jin. SIAM journal on scientific and statistical computing 13 (5), 1218-1235, 1992. The circulant operator in the Banach algebra of matrices. RH Chan, XQ Jin, MC Yeung. Linear Algebra and its Applications 149, 41-53, 1991. XQ Jin. Springer Science & Business Media, 2003. Preconditioned iterative methods for fractional diffusion equation. FR Lin, SW Yang, XQ Jin. Journal of Computational Physics 256, 109-117, 2014.

Download books for free. A throughout discussion of some recent applications to computer science motivates the liveliness and inherent usefulness of these methods to approach problems outside combinatorics

Download books for free. A throughout discussion of some recent applications to computer science motivates the liveliness and inherent usefulness of these methods to approach problems outside combinatorics. No special combinatorial or algebraic background is assumed. All necessary elements of linear algebra and discrete probability are introduced before their combinatorial applications.

This volume contains the latest developments in the use of iterative . Computers Computers & Technology Math Mathematics Science & Math. More by Xiao-Qing Jin.

This volume contains the latest developments in the use of iterative methods to block Toeplitz systems. These systems arise in a variety of applications in mathematics, scientific computing, and engineering, such as image processing, numerical differential equations and integral equations, time series analysis, and control theory.

Developments and applications of block toeplitz iterative solvers, by Xiao-Qing Jin. PUBLISHER: Boston : Kluwer Academic, 2002. SERIES: Combinatorics and computer science ; v. 2. CALL NUMBER

Developments and applications of block toeplitz iterative solvers, by Xiao-Qing Jin. Call number: QA 29. PUBLISHER: Berlin ; New York : Walter de Gruyter, 2002. Springer, Science Press. Xiao-Qing Jin. ISBN-13. Assembled Product Dimensions (L x W x H). 1 x . 4 x . 9 Inches.

This volume contains the latest developments in the use of iterative methods to block Toeplitz systems. These systems arise in a variety of applications in mathematics, scientific computing, and engineering, such as image processing, numerical differential equations and integral equations, time series analysis, and control theory. Iterative methods such as Krylov subspace methods and multigrid methods are proposed to solve block Toeplitz systems. One of the main advantages of these iterative methods is that the operation cost of solving a large class of mn × mn block Toeplitz systems only requires O (mn log mn) operations.

This book is the first book on Toeplitz iterative solvers and it includes recent re. The author belongs to one of the most important groups in the field of structured matrix computation. The book is accessible to readers with a working knowledge of numerical linear algebra. It should be of interest to everyone who deals with block Toeplitz systems, numerical linear algebra, partial differential equations, ordinary differential equations, image processing, and approximation theory.

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