On the fourier algebra of certain hypergroups

DOI10.2989/16073606.2019.1636152OpenAlexW2964563234WikidataQ114584966 ScholiaQ114584966MaRDI QIDQ5150961

Seyed Mahmoud Manjegani, Jafar Soltani Farsani

Publication date: 16 February 2021

Published in: Quaestiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2989/16073606.2019.1636152

zbMATH Keywords

Gelfand pairzero product preserving mapdouble coset hypergroupalmost abelian groupapproximate local derivationFourier hypergroup

Mathematics Subject Classification ID

Linear operators on Banach algebras (47B48) Fourier and Fourier-Stieltjes transforms on nonabelian groups and on semigroups, etc. (43A30)

Related Items (1)

Maps preserving two-sided zero products on Banach algebras

Cites Work

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• Zero products preserving maps from the Fourier algebra of amenable groups
• Hyperreflexivity of bounded \(N\)-cocycle spaces of Banach algebras
• Spectral synthesis in Fourier algebras of ultrapherical hypergroups
• Approximately zero-product-preserving maps
• On the isometries of certain function-spaces
• Selected preserver problems on algebraic structures of linear operators and on function spaces
• On maps preserving zero Jordan products.
• On tensor products of Fourier algebras
• Harmonic analysis of probability measures on hypergroups
• Spaces with an abstract convolution of measures
• Maps characterized by action on zero products.
• Zero-product preserving additive maps on symmetric operator spaces and self-adjoint operator spaces
• Local derivations
• Local derivations on operator algebras
• Automatic continuity and representation of certain linear isomorphisms between group algebras
• Duality and subgroups. II
• Maps preserving zero Jordan products on Hermitian operators.
• Amenability and weak amenability of the Fourier algebra
• Jordan zero-product preserving additive maps on operator algebras
• Reflexivity and hyperreflexivity of bounded $N$-cocycles from group algebras
• Fourier algebra of a hypergroup. I
• Fourier algebra of a hypergroup - II. Spherical hypergroups
• Amenability and Weak Amenability for Beurling and Lipschitz Algebras
• Disjointness preserving mappings between Fourier algebras
• Zero product preserving maps of operator-valued functions
• Local derivations on $C^*$-algebras are derivations
• Linear maps on von Neumann algebras preserving zero products on tr-rank
• Mappings preserving zero products
• Bounded and completely bounded local derivations from certain commutative semisimple Banach algebras
• L'algèbre de Fourier d'un groupe localement compact
• Characterizing homomorphisms and derivations on C*-algebras

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