On Hulanicki and Barnes lemmas for \(p\)-Banach algebras
DOI10.1007/s12044-022-00718-yOpenAlexW4311781477WikidataQ124989296 ScholiaQ124989296MaRDI QIDQ2108923
Karishman B. Solanki, Prakash A. Dabhi
Publication date: 20 December 2022
Published in: Proceedings of the Indian Academy of Sciences. Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s12044-022-00718-y
symmetrytwisted convolutionweightinverse-closedness\(p\)-Banach algebraBarnes' lemmaHulanicki's lemma
Linear operators on special spaces (weighted shifts, operators on sequence spaces, etc.) (47B37) Integral operators (47G10) (L^p)-spaces and other function spaces on groups, semigroups, etc. (43A15) General theory of topological algebras with involution (46K05)
Cites Work
- Intrinsic localization of frames
- The abstruse meets the applicable: some aspects of time-frequency analysis
- Stability of localized operators
- Weighted group algebras on groups of polynomial growth
- Wiener's lemma: localization and various approaches
- On the spectrum of convolution operators on groups with polynomial growth
- Stability of Localized Integral Operators on WeightedLpSpaces
- Sparsity and Spatial Localization Measures for Spatially Distributed Systems
- Symmetry and inverse-closedness of matrix algebras and functional calculus for infinite matrices
- Beurling algebra analogues of theorems of Wiener–Lévy–Żelazko and Żelazko
- Wiener’s lemma for twisted convolution and Gabor frames
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