On the extension of subadditive measures in lattice ordered groups

Marta Vrábelová

Displaying similar documents to “On the extension of subadditive measures in lattice ordered groups”

Bernstein-type operators on the half line

Antonio Attalienti, Michele Campiti (2002)

Czechoslovak Mathematical Journal

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We define Bernstein-type operators on the half line $[0, + \infty [$ by means of two sequences of strictly positive real numbers. After studying their approximation properties, we also establish a Voronovskaja-type result with respect to a suitable weighted norm.

A geometric proof to Cantor's theorem and an irrationality measure for some Cantor's series.

Marques, Diego (2008)

Annales Mathematicae et Informaticae

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Some remarks on $I$ -faster convergent infinite series

Ladislav Matejíčka (2009)

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A structure of terms of $I$ -faster convergent series is studied in the paper. Necessary and sufficient conditions for the existence of $I$ -faster convergent series with different types of their terms are proved. Some consequences are discussed.

Norm equivalence and composition operators between Bloch/Lipschitz spaces of the ball.

Clahane, Dana D., Stević, Stevo (2006)

Journal of Inequalities and Applications [electronic only]

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Compact weighted composition operators and multiplication operators between Hardy spaces.

Ueki, Sei-Ichiro, Luo, Luo (2008)

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On faster convergent infinite series.

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International Journal of Mathematics and Mathematical Sciences

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Price and Haar type functions and uniform distribution of sequences.

Grozdanov, V., Stoilova, S. (2004)

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Holomorphic Bloch spaces on the unit ball in $C^{n}$

A. V. Harutyunyan, Wolfgang Lusky (2009)

Commentationes Mathematicae Universitatis Carolinae

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This work is an introduction to anisotropic spaces of holomorphic functions, which have $ω$ -weight and are generalizations of Bloch spaces on a unit ball. We describe the holomorphic Bloch space in terms of the corresponding $L_{ω}^{\infty}$ space. We establish a description of ${(A^{p} (ω))}^{*}$ via the Bloch classes for all $0 < p \leq 1$ .