Hoger Ghahramani
Published 2018-06-04Version 1
Let L^1(G) and M(G) be group algebra and measure algebra of a locally compact group G, respectively and D:L^1(G)-->M(G) be a continuous linear map. We consider D behaving like derivation or anti-derivation at orthogonal elements for several types of orthogonality conditions and we characterize such maps.
Endomorphisms and derivations of the measure algebra of commutative hypergroups
The ideal structure of measure algebras and asymptotic properties of group representations
$2m$-Weak amenability of group algebras
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