Approximate weak amenability of certain Banach algebras

preprint2015arXivOpen access

Abstract

It is shown that for a locally compact group GG, if L1(G)∗∗L^{1}(G)^{**} is approximately weakly amenable, then M(G)M(G) is approximately weakly amenable. Then, new notions of approximate weak amenability and approximate cyclic amenability for Banach algebras are introduced. Bounded ω∗ω^{*}-approximately weakly [cyclic] amenable ℓ1\ell^{1}-Munn algebras are characterized.

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