On total incomparability of mixed Tsirelson spaces

Julio Bernués; Javier Pascual

Displaying similar documents to “On total incomparability of mixed Tsirelson spaces”

On the classes of hereditarily $ℓ_{p}$ Banach spaces

Parviz Azimi, A. A. Ledari (2006)

Czechoslovak Mathematical Journal

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Let $X$ denote a specific space of the class of $X_{α, p}$ Banach sequence spaces which were constructed by Hagler and the first named author as classes of hereditarily $ℓ_{p}$ Banach spaces. We show that for $p > 1$ the Banach space $X$ contains asymptotically isometric copies of $ℓ_{p}$ . It is known that any member of the class is a dual space. We show that the predual of $X$ contains isometric copies of $ℓ_{q}$ where $\frac{1}{p} + \frac{1}{q} = 1$ . For $p = 1$ it is known that the predual of the Banach space $X$ contains asymptotically isometric copies of...

A Banach space with a symmetric basis which contains no $ℓ_{p}$ or $c_{0}$ , and all its symmetric basic sequences are equivalent

Z. Altshuler (1977)

Compositio Mathematica

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

W. B. Johnson (1979-1980)

Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")

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

G. Schechtman (1978-1979)

Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")

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On large subspaces of the Schatten $p$ -classes

Jonathan Arazy (1980)

Compositio Mathematica

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Displaying similar documents to “On total incomparability of mixed Tsirelson spaces”

On the classes of hereditarily ℓ p Banach spaces

A Banach space with a symmetric basis which contains no ℓ p or c 0 , and all its symmetric basic sequences are equivalent

Operators into L p which factor through l p

A disjointness property of l p n sequences in L p

On large subspaces of the Schatten p -classes

On the classes of hereditarily $ℓ_{p}$ Banach spaces

A Banach space with a symmetric basis which contains no $ℓ_{p}$ or $c_{0}$ , and all its symmetric basic sequences are equivalent

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

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

On large subspaces of the Schatten $p$ -classes