One-dimensional dyadic wavelets:

"The theory of wavelets has been thoroughly studied by many authors; standard references include books by I. Daubechies, by Y. Meyer, by R. Coifman and Y. Meyer, by C.K. Chui, and by M.V. Wickerhauser. In addition, the development of wavelets influenced the study of various other reproducing fu...

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Bibliographic Details
Main Authors: Luthy, Peter M. 1983- (Author), Šikić, Hrvoje (Author), Soria de Diego, Fernando (Author), Weiss, Guido L. 1928-2022 (Author), Wilson, Edward N. (Author)
Format: Book
Language:English
Published: Providence, RI American Mathematical Society 2022
Series:Memoirs of the American Mathematical Society Volume 280, Number 1378 (first of 8 numbers)
Subjects:
Online Access:Inhaltsverzeichnis
Summary:"The theory of wavelets has been thoroughly studied by many authors; standard references include books by I. Daubechies, by Y. Meyer, by R. Coifman and Y. Meyer, by C.K. Chui, and by M.V. Wickerhauser. In addition, the development of wavelets influenced the study of various other reproducing function systems. Interestingly enough, some open questions remained unsolved or only partially solved for more than twenty years even in the most basic case of dyadic orthonormal wavelets in a single dimension. These include issues related to the MRA structure (for example, a complete understanding of filters), the structure of the space of negative dilates (in particular, with respect to what is known as the Baggett problem), and the variety of resolution structures that may occur. In this article we offer a comprehensive, yet technically fairly elementary approach to these questions. On this path, we present a multitude of new results, resolve some of the old questions, and provide new advances for some problems that remain open for the future"--
Item Description:Includes bibliographical references
"November 2022, volume 280, number 1378 (first of 8 numbers)"
Physical Description:ix, 152 Seiten Diagramme
ISBN:9781470453749

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