Harmonic Analysis of Operator Semigroups Slowly Varying at Infinity
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Publication:5194724
DOI10.18500/1816-9791-2019-19-2-152-163zbMath1440.47036OpenAlexW3094586696WikidataQ127738860 ScholiaQ127738860MaRDI QIDQ5194724
Publication date: 17 September 2019
Published in: Izvestiya of Saratov University. New Series. Series: Mathematics. Mechanics. Informatics (Search for Journal in Brave)
Full work available at URL: http://mathnet.ru/eng/isu797
Banach moduleBeurling spectrumoperator semigroupslowly varying at infinity functionslowly varying at infinity operator semigroup
Cites Work
- On Wiener's theorem for functions periodic at infinity
- Spectral criteria for almost periodicity of solutions of functional equations
- Semigroups of difference operators in spectral analysis of linear differential operators
- Linear differential operators with unbounded operator coefficients and semigroups of bounded operators
- Beurling's theorem for functions with essential spectrum from homogeneous spaces and stabilization of solutions of parabolic equations
- Slowly varying at infinity operator semigroups
- Harmonic and spectral analysis of power bounded operators and bounded semigroups of operators on Banach spaces
- Harmonic analysis of causal operators and their spectral properties
- Spectral analysis of differential operators with unbounded operator-valued coefficients, difference relations and semigroups of difference relations
- Harmonic Analysis of Periodic at Infinity Functions from Stepanov Spaces
- Analysis of linear differential equations by methods of the spectral theory of difference operators and linear relations
- Harmonic Analysis of Periodic at Infinity Functions in Homogeneous Spaces
- Representation theory for Banach algebras, Abelian groups, and semigroups in the spectral analysis of linear operators
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