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- W2010829449 abstract "Denote by ${B_2}(G)$ the Herz-Schur multiplier algebra of a locally compact group $G$ and by ${B_{2,lambda }}(G)$ the closure of the Fourier algebra in the topology of pointwise convergence boundedly in the norm of ${B_2}(G)$. $G$ is said to be weakly amenable if ${B_{2,lambda }}(G) = {B_2}(G)$. We show that every amalgamated product of a countable collection of locally compact amenable groups over a compact open subgroup is weakly amenable. This improves and extends previous results that hold for amalgams of compact groups." @default.
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- W2010829449 date "1993-04-01" @default.
- W2010829449 modified "2023-10-17" @default.
- W2010829449 title "Weakly amenable groups and amalgamated products" @default.
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- W2010829449 doi "https://doi.org/10.1090/s0002-9939-1993-1119263-9" @default.
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