Wavelets and Multiwavelets

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A01=Fritz Keinert
advanced mathematical modeling
approximation
Approximation Order
Author_Fritz Keinert
Biorthogonal Wavelet
Biorthogonality Conditions
Biorthogonality Relation
Cascade Algorithm
Category=PBW
Category=UYA
daubechies
Daubechies Wavelet D3
digital signal decomposition
Dwt Algorithm
engineering applications wavelets
eq_bestseller
eq_computing
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
function
functional analysis methods
Haar Wavelet
Lifting Factors
Linear Independence
MATLAB algorithm implementation
Matrix Polynomials
Modulation Matrix
multiscaling
Multiscaling Function
multiwavelet theory for researchers
order
polynomial
Projection Factors
Refinement Equations
Regular Polynomial
rule
Scalar Case
Scalar Wavelets
scaling
Scaling Function
signal processing mathematics
Smoothness Estimates
Stable Shifts
sum
Sum Rules
trigonometric
Trigonometric Polynomials
Vice Versa
Wavelet Functions

Product details

  • ISBN 9781584883043
  • Weight: 544g
  • Dimensions: 160 x 241mm
  • Publication Date: 12 Nov 2003
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Theoretically, multiwavelets hold significant advantages over standard wavelets, particularly for solving more complicated problems, and hence are of great interest. Meeting the needs of engineers and mathematicians, this book provides a comprehensive overview of multiwavelets. The author presents the theory of wavelets from the viewpoint of general multiwavelets, which includes scalar m-band and standard wavelets as special cases, provides a more coherent approach, and provides alternative proofs and new insights even for standard wavelets. The treatment includes complete MATLAB routines that allow readers to implement and experiment with multiwavelet algorithms.
Keinert, Fritz

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