@article {
author = {Esmaeelzadeh, Fatemah and Kamyabi Gol, Rajab Ali and Raisi Tousi, Reihaneh},
title = {A Class of compact operators on homogeneous spaces},
journal = {Sahand Communications in Mathematical Analysis},
volume = {01},
number = {2},
pages = {39-45},
year = {2014},
publisher = {University of Maragheh},
issn = {2322-5807},
eissn = {2423-3900},
doi = {},
abstract = {Let $\varpi$ 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 $\zeta$ for $\varpi$ and $\psi \in L^p(G/H),\ \ 1\leq p <\infty$, we determine a class of bounded compact operators which are related to continuous wavelet transforms on homogeneous spaces and they are called localization operators.},
keywords = {Homogenous space,Square integrable representation,Admissible wavelet,Localization operator},
url = {http://scma.maragheh.ac.ir/article_11275.html},
eprint = {http://scma.maragheh.ac.ir/article_11275_2af10d7d0a659c8c7a3a2841a2740d7d.pdf}
}