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- W1974334622 abstract "Let $1 0$ and let $T$ be an isomorphism from$ell_p(ell_2)$ into $L_p[0,1]$. Then there is a subspace $Ysubsetell_p(ell_2)$, $(1+mathcal{E})$-isomorphic to $ell_p(ell_2)$ such that $T_{|Y}$ isan $(1+mathcal{E})$-isomorphism and $Tleft(Yright)$ is $K_p$-complemented in$L_{p}left[0,1right]$, with $K_p$ depending only on $p$. Moreover, $K_ple(1+mathcal{E})gamma_p$ if $p>2$ and $K_ple (1+mathcal{e})gamma_{p/(p-1)}$ if$1<p<2$, where $gamma_r$ is the $L_r$ norm of a standard Gaussianvariable." @default.
- W1974334622 created "2016-06-24" @default.
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- W1974334622 date "2011-01-01" @default.
- W1974334622 modified "2023-09-26" @default.
- W1974334622 title "Stabilizing isomorphisms from $ell_{p}(ell_{2})$ into $L_p[0,1]$" @default.
- W1974334622 doi "https://doi.org/10.15352/bjma/1313363003" @default.
- W1974334622 hasPublicationYear "2011" @default.
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