Brezinski C Projection Methods for Systems of Equations 1997
Date: 8 January 2023 | Posted by: BeMyLove
Brezinski C Projection Methods for Systems of Equations 1997 | 16.61 MB
English | 410 Pages
Title: Projection Methods for Systems of Equations (Volume 7) (Studies in Computational Mathematics, Volume 7)
Author: C. Brezinski
Year: 1997
Description:
The solutions of systems of linear and nonlinear equations occurs in many situations and is therefore a question of major interest. Advances in computer technology has made it now possible to consider systems exceeding several hundred thousands of equations. However, there is a crucial need for more efficient algorithms. The main focus of this book (except the last chapter, which is devoted to systems of nonlinear equations) is the consideration of solving the problem of the linear equation Ax = b by an iterative method. Iterative methods for the solution of this question are described which are based on projections. Recently, such methods have received much attention from researchers in numerical linear algebra and have been applied to a wide range of problems.
The book is intended for students and researchers in numerical analysis and for practitioners and engineers who require the most recent methods for solving their particular problem.
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https://rapidgator.net/file/18b2771f15248185c644d5458c10b605/Brezinski_C._Projection_Methods_for_Systems_of_Equations_1997.rar
https://uploadgig.com/file/download/Cce90355b5199361/Brezinski_C._Projection_Methods_for_Systems_of_Equations_1997.rar
The solutions of systems of linear and nonlinear equations occurs in many situations and is therefore a question of major interest. Advances in computer technology has made it now possible to consider systems exceeding several hundred thousands of equations. However, there is a crucial need for more efficient algorithms. The main focus of this book (except the last chapter, which is devoted to systems of nonlinear equations) is the consideration of solving the problem of the linear equation Ax = b by an iterative method. Iterative methods for the solution of this question are described which are based on projections. Recently, such methods have received much attention from researchers in numerical linear algebra and have been applied to a wide range of problems.
The book is intended for students and researchers in numerical analysis and for practitioners and engineers who require the most recent methods for solving their particular problem.
DOWNLOAD:
https://rapidgator.net/file/18b2771f15248185c644d5458c10b605/Brezinski_C._Projection_Methods_for_Systems_of_Equations_1997.rar
https://uploadgig.com/file/download/Cce90355b5199361/Brezinski_C._Projection_Methods_for_Systems_of_Equations_1997.rar
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