Title
Wiener's lemma for localized integral operators
Abbreviated Journal Title
Appl. Comput. Harmon. Anal.
Keywords
SHIFT-INVARIANT SPACES; INFINITE MATRICES; PSEUDODIFFERENTIAL CALCULUS; CONTINUITY PROPERTIES; FRAMES; ALGEBRAS; RECONSTRUCTION; SYMMETRY; Mathematics, Applied; Physics, Mathematical
Abstract
In this paper, we introduce two classes of localized integral operators on L-2(R-d) with the Wiener class W and the Kurbatov class K of integral operators as their models. We show that those two classes of localized integral operators are pseudo-inverse closed non-unital subalgebra of B-2, the Banach algebra of all bounded operators on L-2(R-d) with usual operator norm. (c) 2007 Elsevier Inc. All rights reserved.
Journal Title
Applied and Computational Harmonic Analysis
Volume
25
Issue/Number
2
Publication Date
1-1-2008
Document Type
Article
Language
English
First Page
148
Last Page
167
WOS Identifier
ISSN
1063-5203
Recommended Citation
"Wiener's lemma for localized integral operators" (2008). Faculty Bibliography 2000s. 1032.
https://stars.library.ucf.edu/facultybib2000/1032
Comments
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