A Class Of Compact Operators On Homogeneous Spaces
نویسنده:
, , , ,سال
: 2014
چکیده: . Let ϖ 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 ζ for ϖ and ψ ∈ Lp (G/H), 1 ≤ p < ∞, we determine a class of bounded compact operators which are related to continuous wavelet transforms on homogeneous spaces and they are called localization operators
کلیدواژه(گان): Homogenous space,Square integrable representation,Admissible
wavelet,Localization operator
کالکشن
:
-
آمار بازدید
A Class Of Compact Operators On Homogeneous Spaces
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| contributor author | Fatemah Esmaeelzadeh | en |
| contributor author | رجبعلی کامیابی گل | en |
| contributor author | ریحانه رئیسی طوسی | en |
| contributor author | Rajab Ali Kamyabi Gol | fa |
| contributor author | Reihaneh Raisi Tousi | fa |
| date accessioned | 2020-06-06T13:24:23Z | |
| date available | 2020-06-06T13:24:23Z | |
| date issued | 2014 | |
| identifier uri | https://libsearch.um.ac.ir:443/fum/handle/fum/3353558 | |
| description abstract | . Let ϖ 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 ζ for ϖ and ψ ∈ Lp (G/H), 1 ≤ p < ∞, we determine a class of bounded compact operators which are related to continuous wavelet transforms on homogeneous spaces and they are called localization operators | en |
| language | English | |
| title | A Class Of Compact Operators On Homogeneous Spaces | en |
| type | Journal Paper | |
| contenttype | External Fulltext | |
| subject keywords | Homogenous space | en |
| subject keywords | Square integrable representation | en |
| subject keywords | Admissible wavelet | en |
| subject keywords | Localization operator | en |
| journal title | Sahand Communications in Mathematical Analysis | fa |
| pages | 39-46 | |
| journal volume | 1 | |
| journal issue | 2 | |
| identifier link | https://profdoc.um.ac.ir/paper-abstract-1048245.html | |
| identifier articleid | 1048245 |