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- W4293713450 abstract "Let $A$ be a Banach algebra and $A^{**}$ be the second dual of it. We show that by some new conditions, $A$ is weakly amenable whenever $A^{**}$ is weakly amenable. We will study this problem under generalization, that is, if $(n+2)-th$ dual of $A$, $A^{(n+2)}$, is $T-S-$weakly amenable, then $A^{(n)}$ is $T-S-$weakly amenable where $T$ and $S$ are continuous linear mappings from $A^{(n)}$ into $A^{(n)}$." @default.
- W4293713450 created "2022-08-31" @default.
- W4293713450 creator A5078277118 @default.
- W4293713450 date "2010-05-24" @default.
- W4293713450 modified "2023-09-23" @default.
- W4293713450 title "A generalization of the weak amenability of some Banach algebra" @default.
- W4293713450 doi "https://doi.org/10.48550/arxiv.1005.4319" @default.
- W4293713450 hasPublicationYear "2010" @default.
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