Subspaces of $L^p$ which do not contain $L^p$-isomorphically

H. P. Rosenthal

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Operators into $L_{p}$ which factor through $l_{p}$

W. B. Johnson (1979-1980)

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Ostrovskij, M.I. (1992)

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Complemented subspaces of $L_{p}$ which embed into $ℓ_{p} \otimes ℓ_{2}$

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A disjointness property of $l_{p}^{n}$ sequences in $L_{p}$

G. Schechtman (1978-1979)

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V. I. Bogachev, Bernd Kirchheim, Walter Schachermayer (1989)

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Uncomplemented copies of C(K) inside C(K).

Francisco Arranz (1996)

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Throughout this note, whenever K is a compact space C(K) denotes the Banach space of continuous functions on K endowed with the sup norm. Though it is well known that every infinite dimensional Banach space contains uncomplemented subspaces, things may be different when only C(K) spaces are considered. For instance, every copy of l∞ = C(BN) is complemented wherever it is found. In [5] Pelzcynski found: Theorem 1. Let K be a compact metric space. If a separable Banach space X contains...

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Bonet, José, Friz, Miguel (2004)

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Displaying similar documents to “Subspaces of L p which do not contain L p -isomorphically”

Displaying similar documents to “Subspaces of $L^{p}$ which do not contain $L^{p}$ -isomorphically”