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Linear Maps on Group Algebras Determined by the Action of the Derivations or Anti-derivations on a Set of Orthogonal Elements

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Published in 2018 at "Results in Mathematics"

DOI: 10.1007/s00025-018-0898-2

Abstract: Let $$L^{1}(G)$$L1(G) and $$M(G)$$M(G) be the group algebra and the measure algebra of a locally compact group G, respectively, and $$\Delta :L^{1}(G)\rightarrow M(G)$$Δ:L1(G)→M(G) be a continuous linear map. Assuming that $$\Delta $$Δ behaves like derivation… read more here.

Keywords: linear maps; orthogonal elements; star star; maps group ... See more keywords