Wavelets
Regular price
€248.00
advanced wavelet applications in mathematics
Besov Spaces
BMO
Category=PBK
Category=PBW
Clifford Algebra
Clifford Number
Diagonal Preconditioning
Dyadic Cube
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Finite Difference Scheme
Finite Rank Operator
frame theory
functional spaces
Green's Function
Green’s Function
Haar Series
harmonic analysis
Lipschitz Surface
Local Cosine
Lorentz Spaces
Multiresolution Analysis
numerical solutions
Orthonormal Basis
Orthonormal Wavelet
Orthonormal Wavelet Basis
Scaling Function
signal decomposition
Space BMO
turbulence modeling
Underwater Sound Signal
Wavelet Bases
Wavelet Coefficients
Wavelet Packet
Wavelet System
Wilson Bases
Product details
- ISBN 9780849382710
- Weight: 1250g
- Dimensions: 156 x 234mm
- Publication Date: 27 Sep 1993
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
Secure
checkout
Fast Shipping
Easy returns
Wavelets is a carefully organized and edited collection of extended survey papers addressing key topics in the mathematical foundations and applications of wavelet theory. The first part of the book is devoted to the fundamentals of wavelet analysis. The construction of wavelet bases and the fast computation of the wavelet transform in both continuous and discrete settings is covered. The theory of frames, dilation equations, and local Fourier bases are also presented.
The second part of the book discusses applications in signal analysis, while the third part covers operator analysis and partial differential equations. Each chapter in these sections provides an up-to-date introduction to such topics as sampling theory, probability and statistics, compression, numerical analysis, turbulence, operator theory, and harmonic analysis.
The book is ideal for a general scientific and engineering audience, yet it is mathematically precise. It will be an especially useful reference for harmonic analysts, partial differential equation researchers, signal processing engineers, numerical analysts, fluids researchers, and applied mathematicians.
John J. Benedetto (University of Maryland, College Park, Maryland, USA)
