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- W1547293881 abstract "Let ${cal S}$ be a left compactly cancellative foundation semigroup with identity $e$ and $M_a({cal S})$ be its semigroup algebra. In this paper, we give a characterization for the existence of an inner invariant extension of $delta_e$ from $C_b({cal S})$ to a mean on $L^infty({cal S},M_a({cal S}))$ in terms of asymptotically central bounded approximate identities in $M_a({cal S})$. We also consider topological inner invariant means on $L^infty({cal S},M_a({cal S}))$ to study strict inner amenability of $M_a({cal S})$ and their relation with strict inner amenability of ${cal S}$." @default.
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- W1547293881 date "2007-11-01" @default.
- W1547293881 modified "2023-10-14" @default.
- W1547293881 title "Inner invariant extensions of Dirac measures on compactly cancellative topological semigroups" @default.
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- W1547293881 doi "https://doi.org/10.36045/bbms/1195157138" @default.
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