Spherical Means of Beppo Levi Functions
β Scribed by Yoshihiro Mizuta
- Publisher
- John Wiley and Sons
- Year
- 2006
- Tongue
- English
- Weight
- 752 KB
- Volume
- 158
- Category
- Article
- ISSN
- 0025-584X
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π SIMILAR VOLUMES
Let S be a surface in R n which divides the space into two connected components D 1 and D 2 . Let f β C 0 (R n ) be some real-valued compactly supported function with supp f β D 1 . Consider where Ξ΄ is the delta-function, y β S and r > 0 are arbitrary. A general, local at infinity, condition on S i
## Abstract In the threeβdimensional texture analysis generalized spherical functions of certain symmetries are being used in order to develop the texture function into a series. The lower order members of this series are closely related to the symmetry of physical properties of textured materials
We study the spherical Bessel functions of generic representations of a reductive group over finite fields. We show that in the case of GL 2 (F q 2 ), the relation between spherical Bessel functions and Bessel functions gives another characterization of the Shintani lifting.