Convergence of series and isomorphic embeddings in Banach spaces

Vassiliki Farmaki

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Displaying similar documents to “Convergence of series and isomorphic embeddings in Banach spaces”

On infinite dimensional uniform smoothness of Banach spaces

Stanisław Prus (1999)

Commentationes Mathematicae Universitatis Carolinae

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An infinite dimensional counterpart of uniform smoothness is studied. It does not imply reflexivity, but we prove that it gives some $l_{p}$ -type estimates for finite dimensional decompositions, weak Banach-Saks property and the weak fixed point property.

On unconditional convergence of series in Banach lattices

Pavel Kostyrko (1985)

Mathematica Slovaca

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Basic sequences and reflexivity of Banach spaces

Singer, I.

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Properties WORTH and WORTH $^{*}$ , $(1 + δ)$ embeddings in Banach spaces with 1-unconditional basis and wFPP.

Fetter, Helga, De Buen, Berta Gamboa (2010)

Fixed Point Theory and Applications [electronic only]

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Random $n$ -ary sequence and mapping uniformly distributed

Nguyen Van Ho, Nguyen Thi Hoa (1995)

Applications of Mathematics

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Višek [3] and Culpin [1] investigated infinite binary sequence $X = (X_{1}, X_{2}, \dots)$ with $X_{i}$ taking values $0$ or $1$ at random. They investigated also real mappings $H (X)$ which have the uniform distribution on $[0; 1]$ (notation $𝒰 (0; 1)$ ). The problem for $n$ -ary sequences is dealt with in this paper.

Displaying similar documents to “Convergence of series and isomorphic embeddings in Banach spaces”

On infinite dimensional uniform smoothness of Banach spaces

On unconditional convergence of series in Banach lattices

Basic sequences and reflexivity of Banach spaces

Properties WORTH and WORTH * , ( 1 + δ ) embeddings in Banach spaces with 1-unconditional basis and wFPP.

Random n -ary sequence and mapping uniformly distributed

Properties WORTH and WORTH $^{*}$ , $(1 + δ)$ embeddings in Banach spaces with 1-unconditional basis and wFPP.

Random $n$ -ary sequence and mapping uniformly distributed