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- W2953358966 abstract "Suppose that $E$ is a uniformly complete vector lattice and $p_1,..., p_n$ are positive reals. We prove that the diagonal of the Fremlin projective tensor product of $E_{(p_1)},..., E_{(p_n)}$ can be identified with $E_{(p)}$ where $p = p_1+...+p_n$ and $E_{(p)}$ stands for the $p$-concavification of $E$. We also provide a variant of this result for Banach lattices. This extends the main result of [BBPTT]." @default.
- W2953358966 created "2019-06-27" @default.
- W2953358966 creator A5018673438 @default.
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- W2953358966 date "2013-01-04" @default.
- W2953358966 modified "2023-09-27" @default.
- W2953358966 title "Fremlin Tensor Products of Concavifications of Banach Lattices" @default.
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