WAVELETS:AN ELEMENTARY TREATMENT OF THEORY AND APPLICATIONS

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Nowadays, some knowledge of wavelets is almost mandatory for mathematicians, physicists and electrical engineers. The emphasis in this volume, based on an intensive course on Wavelets given at CWI, Amsterdam, is on the affine case. The first part presents a concise introduction of the underlying theory to the uninitiated reader. The second part gives applications in various areas. Some of the contributions here are a fresh exposition of earlier work by others, while other papers contain new results by the authors. The areas are so diverse as seismic processing, quadrature formulae, and wavelet bases adapted to inhomogeneous cases.

Problems and Solutions in Banach Spaces, Hilbert Spaces, Fourier Transform, Wavelets, Generalized Functions and Quantum Mechanics

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This book presents a collection of problems and solutions in functional analysis with applications to quantum mechanics. Emphasis is given to Banach spaces, Hilbert spaces and generalized functions. The material of this volume is self-contained, whereby each chapter comprises an introduction with the relevant notations, definitions, and theorems. The approach in this volume is to provide students with instructive problems along with problem-solving strategies. Programming problems with solutions are also included. Request Inspection Copy Sample Chapter(s) Preface Chapter 1: Normed Spaces and Banach Spaces Contents: Normed Spaces and Banach Spaces Hilbert Spaces Finite Dimensional Hilbert Spaces Hilbert Space L₂(Ω) Hilbert Space ℓ₂(II) Fourier Transform Wavelets Holomorphic Entire Functions and Hilbert Space Generalized Functions Quantum Mechanics Readership: Advanced undergraduate, graduate and post-graduate students in mathematics and theoretical physics. The book is also suitable for those taking courses in functional analysis and quantum theory.