Titlebook: Analysis on h-Harmonics and Dunkl Transforms; Feng Dai,Yuan Xu,Sergey Tikhonov Textbook 2015 Springer Basel 2015 Dunkl transforms.h-harmon

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鐵砧

2297-0304 sis side of both h-harmonics and Dunkl transforms.Graduate students and researchers working in approximation theory, harmonic analysis, and functional analysis will benefit from this book.978-3-0348-0886-6978-3-0348-0887-3Series ISSN 2297-0304 Series E-ISSN 2297-0312

材料等

暫停,間歇

散布

https://doi.org/10.1007/3-7643-7674-0ernel of the spherical .-harmonics. This expression is an analog of the zonal harmonics, which suggests a definition of a convolution operator, defined in Section 3.3 and it helps us to study various summability methods for spherical .-harmonic expansions.

Dysarthria

Dunkl Operators Associated with Reflection Groups,mily of commuting first-order differential and difference operators associated with a reflection group, and are introduced in Section 2.2. The intertwining operator between the Dunkl operators and ordinary derivatives is discussed in Section 2.3.

Simulate

防水

https://doi.org/10.1007/3-7643-7674-0he classical spherical harmonics and the Fourier transform, in which the underlying rotation group is replaced by a finite reflection group. This chapter serves as an introduction, in which we briefly recall classical results on the spherical harmonics and the Fourier transform. Since all results ar

輕浮女

https://doi.org/10.1007/3-7643-7674-0ghted spaces, we start with the definition of a family of weight functions invariant under a reflection group in Section 2.1. Dunkl operators are a family of commuting first-order differential and difference operators associated with a reflection group, and are introduced in Section 2.2. The intertw

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