A Wavelet Tour of Signal Processing

• Author(s): Stephane Mallat,
• Publisher: Elsevier
• Pages: 620
• ISBN_10: 0080520839
  ISBN_13: 9780080520834
  
• Language: en
• Categories: Computers / Information Theory , Computers / Computer Science , Mathematics / General , Technology & Engineering / Electrical , Mathematics / Applied , Mathematics / Mathematical Analysis , Computers / Programming / Algorithms , Mathematics / Discrete Mathematics , Technology & Engineering / Signals & Signal Processing , Technology & Engineering / General , Sports & Recreation / Business Aspects , Technology & Engineering / Microwaves , Education / Vocational & Technical , Mathematics / Numerical Analysis ,

Description:... This book is intended to serve as an invaluable reference for anyone concerned with the application of wavelets to signal processing. It has evolved from material used to teach "wavelet signal processing" courses in electrical engineering departments at Massachusetts Institute of Technology and Tel Aviv University, as well as applied mathematics departments at the Courant Institute of New York University and École
Polytechnique in Paris.

• Provides a broad perspective on the principles and applications of transient signal processing with wavelets
• Emphasizes intuitive understanding, while providing the mathematical foundations and description of fast algorithms
• Numerous examples of real applications to noise removal, deconvolution, audio and image compression, singularity and edge detection, multifractal analysis, and time-varying frequency measurements
• Algorithms and numerical examples are implemented in Wavelab, which is a Matlab toolbox freely available over the Internet
• Content is accessible on several level of complexity, depending on the individual reader's needs

New to the Second Edition

• Optical flow calculation and video compression algorithms
• Image models with bounded variation functions
• Bayes and Minimax theories for signal estimation
• 200 pages rewritten and most illustrations redrawn
• More problems and topics for a graduate course in wavelet signal processing, in engineering and applied mathematics