Vector valued measures of bounded mean oscillation.

Oscar Blasco

Displaying similar documents to “Vector valued measures of bounded mean oscillation.”

Spectral dilation of operator-valued measures and its application to infinite-dimensional harmonizable processes

A. Makagon, H. Salehi (1987)

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Boolean algebra valued measures

Gonshor, Harry (1966)

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Common extensions of positive vector measures

Schmidt, Klaus D., Waldschaks, Gerd (1991)

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Remarks on the Istratescu measure of noncompactness.

Janusz Dronka (1993)

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In this paper we give estimations of Istratescu measure of noncompactness I(X) of a set X C lp(E1,...,En) in terms of measures I(Xj) (j=1,...,n) of projections Xj of X on Ej. Also a converse problem of finding a set X for which the measure I(X) satisfies the estimations under consideration is considered.

Characterization of $H^{p} (R^{n})$ in terms of generalized Littlewood-Paley g-functions

Akihito Uchiyama (1985)

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Correction to the paper "On relatively disjoint families of measures, with some applications to Banach space theory" this volume pp. 13-36

Haskell Rosenthal (1971)

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The functions that operate on $B_{0} (Γ)$ of a discrete group $Γ$

N.T. Varopoulos (1965)

Bulletin de la Société Mathématique de France

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On functions of finite variation, depending on a parameter

W. Orlicz (1953)

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Homogeneous Besov spaces on locally compact Vilenkin groups

C. Onneweer, Su Weiyi (1989)

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On the characterization of Hardy-Besov spaces on the dyadic group and its applications

Jun Tateoka (1994)

Studia Mathematica

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C. Watari [12] obtained a simple characterization of Lipschitz classes $L i p^{(p)} α (W) (1 \geq p \geq \infty, α > 0)$ on the dyadic group using the $L^{p}$ -modulus of continuity and the best approximation by Walsh polynomials. Onneweer and Weiyi [4] characterized homogeneous Besov spaces $B_{p, q}^{α}$ on locally compact Vilenkin groups, but there are still some gaps to be filled up. Our purpose is to give the characterization of Besov spaces $B_{p, q}^{α}$ by oscillations, atoms and others on the dyadic groups. As applications, we show a strong capacity inequality...