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Wavelet Theory And Its Application To Pattern Recognitionby Y Y Tang; J Liu; L H Yang
World Scientific 2000; US$ 107.90This is not a purely mathematical book. It presents the basic principle of wavelet theory to electrical and electronic engineers, computer scientists, and students, as well as the ideas of how wavelets can be applied to pattern recognition. It also contains many novel research results from the authors' research team. more...
Analysis in Integer and Fractional Dimensionsby Ron Blei; B. Bollobas; W. Fulton; A. Katok; F. Kirwan; P. Sarnak
Cambridge University Press 2001; US$ 170.00This book provides a thorough and self-contained study of interdependence and complexity in settings of functional analysis, harmonic analysis and stochastic analysis. It is primarily aimed at students with a basic background in graduate analysis. Also of interest to computer scientists, physicists, statisticians, biologists and economists. more...
Practical Fourier Analysis for Multigrid Methodsby Roman Wienands
CRC Press 2004; US$ 89.95Wienands (University of Cologne) and Joppich (University of Bonn-Rhein) introduce the basic features and power of local Fourier analysis for multigrid methods, and provide their LFA software on the accompanying CD-ROM. To demonstrate the software, they walk through case studies of theoretical and corresponding numerical results for two-dimensional more...
Principles of Fourier Analysisby Kenneth B. Howell
CRC Press 2001; US$ 109.95An examination of the principles of Fourier analysis. It offers a comprehensive overview of the mathematical theory of Fourier analysis, including the development of Fourier series, "classical" Fourier transforms, generalized Fourier transforms and analysis, and the discrete theory. more...
Wavelets and their Applicationsby Michel Misiti; Yves Misiti; Georges Oppenheim
ISTE 2006; US$ 145.00The last fifteen years have seen an explosion of interest in wavelets with applications in fields such as image compression, turbulence, human vision, radar and earthquake prediction. Wavelets represent an area that combines signal in image processing, mathematics, physics and electrical engineering. Wavelets and their Applications is intended for the wide audience that is interested in mastering the basic techniques, such as decomposition and compression. more...
Transform Methods for Solving Partial Differential Equationsby Dean G. Duffy
CRC Press 2004; US$ 109.95Transform methods provide a bridge between the commonly used method of separation of variables and numerical techniques for solving linear partial differential equations. While in some ways similar to separation of variables, transform methods can be effective for a wider class of problems. Even when the inverse of the transform cannot be found analytically, numeric and asymptotic techniques now exist for their inversion, and because the problem retains some of its analytic aspect, one can gain greater physical insight than typically obtained from a purely numerical approach. Transform Methods for Solving Partial Differential Equations, Second Edition illustrates the use of Laplace, Fourier, and Hankel transforms to solve partial differential... more...
Two-Dimensional Wavelets and their Relativesby Jean-Pierre Antoine; Romain Murenzi; Pierre Vandergheynst; Syed Twareque Ali
Cambridge University Press 2004; US$ 84.00Two-dimensional wavelets offer a number of advantages over discrete wavelet transforms, in particular for analysis of real-time signals. This book provides thorough and comprehensive treatment of 2-D wavelets, with extensive use of practical applications and illustrative examples throughout. For engineers, physicists and mathematicians. more...
Infinite Dimensional Harmonic Analysis Iii - Proceedings Of The Third German-japanese Symposiumby Herbert Heyer; Takeshi Hirai; Takeshi Kawazoe
World Scientific 2005; US$ 140.00This volume contains contributions on recent results in infinite dimensional harmonic analysis and its applications to probability theory. Some papers deal with purely analytic topics such as Frobenius reciprocity, diffeomorphism groups, equivariant fibrations and Harish?Chandra modules. Several other papers touch upon stochastic processes, in particular Lévy processes. The majority of the contributions emphasize on the algebraic-topological aspects of the theory by choosing configuration spaces, locally compact groups and hypergroups as their basic structures. The volume provides a useful survey of innovative work pertaining to a highly actual section of modern analysis in its pure and applied shapings. more...
Real Analysis with an Introduction to Wavelets and Applicationsby Don Hong; Jianzhong Wang; Robert Gardner
Elsevier 2004; US$ 123.00An in-depth look at real analysis and its applications, including an introduction to wavelet analysis, a popular topic in "applied real analysis". This text makes a very natural connection between the classic pure analysis and the applied topics, including measure theory, Lebesgue Integral, harmonic analysis and wavelet theory with many associated applications. *The text is relatively elementary at the start, but the level of difficulty steadily increases *The book contains many clear, detailed examples, case studies and exercises *Many real world applications relating to measure theory and pure analysis *Introduction to wavelet analysis more...
Pseudo Differential Operators And Markov Processes, Volume IIIby Niels Jacob
World Scientific 2005; US$ 121.00This volume concentrates on how to construct a Markov process by starting with a suitable pseudo-differential operator. Feller processes, Hunt processes associated with Lp-sub-Markovian semigroups and processes constructed by using the Martingale problem are at the center of the considerations. The potential theory of these processes is further developed and applications are discussed. Due to the non-locality of the generators, the processes are jump processes and their relations to Levy processes are investigated. Special emphasis is given to the symbol of a process, a notion which generalizes that of the characteristic exponent of a Levy process and provides a natural link to pseudo-differential operator theory. more...









