Title : ( A CLASS OF COMPACT OPERATORS ON HOMOGENEOUS SPACES )
Authors: Rajab Ali Kamyabi Gol ,
Full TextAbstract
Abstract. Let $ be a representation of the homogeneous space G/H, where G be a locally compact group and H be a compact subgroup of G. For an admissible wavelet for $ and 2 Lp(G/H), 1 p 1, we determine a class of bounded compact operators in which each member is related to continuous wavelet transforms on homogeneous space and it is called localization operator.
Keywords
, Homogenous space, square integrable representation, admissible wavelet, localization operator
@inproceedings{paperid:1040144,
author = {Kamyabi Gol, Rajab Ali},
title = {A CLASS OF COMPACT OPERATORS ON HOMOGENEOUS SPACES},
booktitle = {The 44th Annual Iranian Mathematics Conference},
year = {2013},
location = {مشهد, IRAN},
keywords = {Homogenous space; square integrable representation;
admissible wavelet; localization operator},
}
%0 Conference Proceedings
%T A CLASS OF COMPACT OPERATORS ON HOMOGENEOUS SPACES
%A Kamyabi Gol, Rajab Ali
%J The 44th Annual Iranian Mathematics Conference
%D 2013
