Complex horospherical transform on real sphere
Simon Gindikin
math.RTarXiv:math/0501023
Abstract
We define a new integral transform on the real sphere which is invariant relative to the orthogonal group and similar to the horospherical Radon transform for the hyperbolic space. This transform involves complex geometry associated with the sphere.
Create a lesson
Related papers
Representations of formal Lie groups and Lie pairs
Fulin Chen, Binyong Sun, Chuyun Wang
Unitary Branching for sl(m n), osp(m 2n) and F(4)
Steffen Schmidt
A refined multiplication formula in 2-Calabi-Yau Frobenius extriangulated categories
Ming Ding, Fan Xu, Panyue Zhou
A Comparison Theorem for Parahoric Character Sheaves
Zhihang Yu
On the Hiraga-Ichino-Ikeda conjecture on formal degrees for G2
Yugo Takanashi
The Arthur-Packet Support Equality for Real Reductive Groups
Jiawei Yang