A generalization of the Maligranda--Orlicz Lemma.

Castillo, René Erlín; Trousselot, Eduard

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Displaying similar documents to “A generalization of the Maligranda--Orlicz Lemma.”

Certain properties of generalized Orlicz spaces.

Jain, Pankaj, Upreti, Priti (2009)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

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Rademacher series from Orlicz to the present day

N. J. Kalton (2004)

Banach Center Publications

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We survey some questions on Rademacher series in both Banach and quasi-Banach spaces which have been the subject of extensive research from the time of Orlicz to the present day.

On Simons' version of Hahn-Banach-Lagrange theorem

Jerzy Grzybowski, Hubert Przybycień, Ryszard Urbański (2014)

Banach Center Publications

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In this paper we generalize in Theorem 12 some version of Hahn-Banach Theorem which was obtained by Simons. We also present short proofs of Mazur and Mazur-Orlicz Theorem (Theorems 2 and 3).

Mazur-Orlicz equality

Fon-Che Liu (2008)

Studia Mathematica

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A remarkable theorem of Mazur and Orlicz which generalizes the Hahn-Banach theorem is here put in a convenient form through an equality which will be referred to as the Mazur-Orlicz equality. Applications of the Mazur-Orlicz equality to lower barycenters for means, separation principles, Lax-Milgram lemma in reflexive Banach spaces, and monotone variational inequalities are provided.

Upper estimates for Gâteaux differentiability of bump functions in Orlicz–Lorentz spaces.

Zlatanov, B. (2007)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

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A generalization of the Shimogaki theorem

Lech Maligranda (1981)

Studia Mathematica

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On some convexities of Orlicz and Orlicz-Bochner spaces

S. Chen, Henryk Hudzik (1988)

Commentationes Mathematicae Universitatis Carolinae

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An interpolation theorem on Banach function spaces

Tetsuya Shimogaki (1968)

Studia Mathematica

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Weak compactness and Orlicz spaces

Pascal Lefèvre, Daniel Li, Hervé Queffélec, Luis Rodríguez-Piazza (2008)

Colloquium Mathematicae

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We give new proofs that some Banach spaces have Pełczyński's property (V).

A multiplicative embedding inequality in Orlicz--Sobolev spaces.

Formica, Maria Rosaria (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

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On some convexity properties of Orlicz spaces of vector valued functions.

Henryk Hudzik (1989)

Revista Matemática de la Universidad Complutense de Madrid

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Banach-Saks property in some Banach sequence spaces

Yunan Cui, Henryk Hudzik, Ryszard Płuciennik (1997)

Annales Polonici Mathematici

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It is proved that for any Banach space X property (β) defined by Rolewicz in [22] implies that both X and X* have the Banach-Saks property. Moreover, in Musielak-Orlicz sequence spaces, criteria for the Banach-Saks property, the near uniform convexity, the uniform Kadec-Klee property and property (H) are given.