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Generalized Wavelets and Hypergroups
Contributor(s): Trimeche, Khalifa (Author)
ISBN: 9056990802     ISBN-13: 9789056990800
Publisher: Routledge
OUR PRICE:   $190.00  
Product Type: Hardcover - Other Formats
Published: October 1997
Qty:
Temporarily out of stock - Will ship within 2 to 5 weeks
Annotation: 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.
Additional Information
BISAC Categories:
- Mathematics | Infinity
- Mathematics | Differential Equations - General
- Mathematics | Probability & Statistics - General
Dewey: 515.243
LCCN: 00278354
Physical Information: 1.13" H x 6.76" W x 10.22" (2.00 lbs) 364 pages
 
Descriptions, Reviews, Etc.
Publisher Description:

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.