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Subjects
28-XX Measure and integration
28Cxx Set functions and measures on spaces with additional structure
28C05 Integration theory via linear functionals (Radon measures, Daniell integrals, etc.), representing set functions and measures

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Displaying 21 – 40 of 113

Convergence theorems for a Daniell-Loomis integral.

Günzler, H. (1991)

Mathematica Pannonica

Convergence uniforme à distance finie de mesures signées

P. Jacob (1979)

Annales de l'I.H.P. Probabilités et statistiques

Coverable Radon measures in topological spaces with covering properties

Yoshihiro Kubokawa (1996)

Colloquium Mathematicae

Daniell type extensions of $L_{1}$ -gauges and integrals

Ivan Dobrakov, Jana Dobrakovová (1997)

Mathematica Slovaca

Décomposition des mesures selon la dimension

Jean-Pierre Kahane, Yitzhak Katznelson (1990)

Colloquium Mathematicae

Dieudonné property

Surjit Singh Khurana (2002)

Mathematica Slovaca

Distributional and Operational Integral Homogeneity over Local Fields.

Keith Phillips (1979)

Mathematische Annalen

Enlarging a subspace of C(X) without changing the Choquet boundary.

Eggert Briem (1979)

Mathematica Scandinavica

Ensembles à coupes dénombrables et capacités dominées par une mesure

Gabriel Mokobodzki (1978)

Séminaire de probabilités de Strasbourg

Funktionalanalytische Fassung des Satzes von Radon-Nikodym. I.

Werner Strauß (1971)

Journal für die reine und angewandte Mathematik

Generalized Radon spaces which are not Radon.

J. FERNÁNDEZ Novoa (1999)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

Generalized Volterra integral equations

Štefan Schwabik (1982)

Czechoslovak Mathematical Journal

Integrability for the Dobrakov integral

Charles W. Swartz (1980)

Czechoslovak Mathematical Journal

Integral extension with locally-integral seminorm

M. Díaz Carillo, F. Muňoz Rivas (1990)

Acta Universitatis Carolinae. Mathematica et Physica

Integral formulas on projective space and the radon transform of Gindikin-Henkin-Polyakov.

Bo Berndtsson (1988)

Publicacions Matemàtiques

We construct a variant of Koppelman's formula for (0,q)-forms with values in a line bundle, O(l), on projective space. The formula is then applied to a study of a Radon transform for (0,q)-forms, introduced by Gindikin-Henkin-Polyakov. Our presentation follows along the basic lines of Henkin-Polyakov [3], with some simplifications.

Integral Representation in the Set of Solutions of a Generalized Moment Problem.

Heinrich von Weizsäcker, Gerhard Winkler (1979)

Mathematische Annalen

Integral representation of measures associated with a foliation

David Ruelle (1978)

Publications Mathématiques de l'IHÉS

Integral representations of non-linear functionals

Ján Šipoš (1979)

Mathematica Slovaca

Integrals with respect to a Radon measure added to area type functionals: semi-continuity and relaxation

Michele Carriero, Antonio Leaci, Eduardo Pascali (1985)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

Diamo condizioni sulle funzioni $f$ , $g$ e sulla misura $\mu$ affinché il funzionale $F(u)=\int_{\Omega}f(x,u,Du)\,dx\,\,+\,\,\int_{\overline{\Omega}}g(x,u)\,d\mu$ sia $L^{1}(\Omega)$ -semicontinuo inferiormente su $W^{1,1}(\Omega)\cap C^{0}(\overline{\Omega})$ . Affrontiamo successivamente il problema del rilassamento.

Integraltheorie ohne Verbandspostulat.

Heinz König (1981)

Mathematische Annalen

Currently displaying 21 – 40 of 113

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