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Article Dans Une Revue Math. Ann. Année : 2006

Embedding of $C_q$ and $R_q$ into noncommutative $L_p$-spaces, $1\le p

Résumé

We prove that a quotient of subspace of $C_p\oplus_pR_p$ ($1\le p<2$) embeds completely isomorphically into a noncommutative $L_p$-space, where $C_p$ and $R_p$ are respectively the $p$-column and $p$-row Hilbertian operator spaces. We also represent $C_q$ and $R_q$ ($p

Dates et versions

hal-00477048 , version 1 (27-04-2010)

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Quanhua Xu. Embedding of $C_q$ and $R_q$ into noncommutative $L_p$-spaces, $1\le p. Math. Ann., 2006, 335, pp.109 - 131. ⟨hal-00477048⟩
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