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Generalized Wavelets and Hypergroups
 
 
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Generalized Wavelets and Hypergroups [Hardcover]

Khalifa Trimeche (Author)

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Book Description

October 22, 1997 9056990802 978-9056990800 1
Wavelets have recently been enjoying a period of popularity and rapid growth, and the influence of wavelet methods now extends well beyond mathematics into a number of practical fields, including statistics. The theory of hypergroups can be traced back to the turn of the century, and following its formalization in the early 1970s, the area has now reached maturity.
Hypergroups provide a very general and flexible context in which many of the classical techniques of harmonic analysis can be fruitfully employed. It is, therefore, natural to seek to exploit the newer techniques of wavelet analysis in this area. This text addresses itself to this challenge in some depth, providing a thorough and authoritative account of wavelet methods applied to hypergroups.

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Inside This Book (learn more)
First Sentence:
For ultraspherical polynomials and in particular for Legendre polynomials; and for Bessel functions there is a product formula which has as a consequence a type of convolution. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
generalized continuous wavelet transform, generalized convolution product, continuous multiscale analysis, spherical mean operator, called generalized translation operators, classical continuous wavelet transform, generalized wavelet, commutative hypergroups, transmutation operators, hypergroup structure, classical wavelet, deduce from the relation, following inversion formula, first type conditions, second type conditions, topological automorphism, topological isomorphism, singular differential operator, convolution structure, function cps, spherical functions, outer integral, functions cps, motion groups, nonzero function
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Harmonic Analysis, Using Corollary, Using Holder
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