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 x 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 research results. 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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