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A Mathematical Introduction to Wavelets [Hardcover]

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  • Category: Books (Mathematics)
  • Author:  Wojtaszczyk, P.
  • Author:  Wojtaszczyk, P.
  • ISBN-10:  0521570204
  • ISBN-10:  0521570204
  • ISBN-13:  9780521570206
  • ISBN-13:  9780521570206
  • Publisher:  Cambridge University Press
  • Publisher:  Cambridge University Press
  • Pages:  276
  • Pages:  276
  • Binding:  Hardcover
  • Binding:  Hardcover
  • Pub Date:  01-May-1997
  • Pub Date:  01-May-1997
  • SKU:  0521570204-11-MPOD
  • SKU:  0521570204-11-MPOD
  • Item ID: 100705961
  • Seller: ShopSpell
  • Ships in: 2 business days
  • Transit time: Up to 5 business days
  • Delivery by: Jul 01 to Jul 03
  • Notes: Brand New Book. Order Now.
The only introduction to wavelets that doesn't avoid the tough mathematical questions.Starting with a detailed and selfcontained discussion of the general construction of one dimensional wavelets from multiresolution analysis, this book presents in detail the most important wavelets: spline wavelets, Meyer's wavelets and wavelets with compact support. It then moves to the corresponding multivariable theory and gives genuine multivariable examples. This will be an invaluable book for those wishing to learn about the mathematical foundations of wavelets.Starting with a detailed and selfcontained discussion of the general construction of one dimensional wavelets from multiresolution analysis, this book presents in detail the most important wavelets: spline wavelets, Meyer's wavelets and wavelets with compact support. It then moves to the corresponding multivariable theory and gives genuine multivariable examples. This will be an invaluable book for those wishing to learn about the mathematical foundations of wavelets.This book presents a mathematical introduction to the theory of orthogonal wavelets and their uses in analyzing functions and function spaces, both in one and in several variables. Starting with a detailed and self-contained discussion of the general construction of one dimensional wavelets from multiresolution analysis, the book presents in detail the most important wavelets: spline wavelets, Meyer's wavelets and wavelets with compact support. It then moves to the corresponding multivariable theory and gives genuine multivariable examples. The author discusses wavelet decompositions in Lp spaces, Hardy spaces and Besov spaces and provides wavelet characterizations of those spaces. Also included are periodic wavelets or wavelets not associated with a multiresolution analysis. This will be an invaluable book for those wishing to learn about the mathematical foundations of wavelets.1. A small sample; 2. General constructions; 3. Some important wavelets; 4. ClCn
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