Polynomial Based Iteration Methods for Symmetric Linear Systems (Wiley-Teubner Series, Advances in Numerical Mathematics) - Hardcover
Synopsis
A systematic study of the solution of symmetric linear systems by iterative methods. The analysis centers around the problems encountered when solving indefinite systems. Emphasizes the properties of the underlying polynomials rather than more conventional matrix manipulations.
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Book Description
A concise introduction to computational methods for solving large linear systems of equations. This is an important classic textbook for researchers and students working in numerical linear algebra.
From the Back Cover
Contents: Introduction - Orthogonal Polynomials - Chebyshev and Optimal Polynomials - Orthogonal Polynomials and Krylow Subspaces - Estimating the Spectrum and the Distribution function - Parameter Free Methods - Parameter Dependent Methods - The Stokes Problem - Approximating the A-Norm - Bibliography - Notation - Index
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