A survey on tent spaces and their application to weighted inequalities
Johnson, Raymond
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Displaying similar documents to “Lipschitz measures and vector-valued Hardy spaces.”
A survey on tent spaces and their application to weighted inequalities
A refinement of Ball's theorem on Young measures.
Hüngerbuhler, Norbert (1997)
The New York Journal of Mathematics [electronic only]
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DiPerna-Majda measures and uniform integrability
Martin Kružík (1998)
Commentationes Mathematicae Universitatis Carolinae
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The purpose of this note is to discuss the relationship among Rosenthal's modulus of uniform integrability, Young measures and DiPerna-Majda measures. In particular, we give an explicit characterization of this modulus and state a criterion of the uniform integrability in terms of these measures. Further, we show applications to Fatou's lemma.
The average length of a trajectory in a certain billiard in a flat two-torus.
Boca, F. P., Gologan, R. N., Zaharescu, A. (2003)
The New York Journal of Mathematics [electronic only]
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A characterization of gradient Young-concentration measures generated by solutions of Dirichlet-type problems with large sources
Gisella Croce, Catherine Lacour, Gérard Michaille (2009)
ESAIM: Control, Optimisation and Calculus of Variations
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We show how to capture the gradient concentration of the solutions of Dirichlet-type problems subjected to large sources of order concentrated on an -neighborhood of a hypersurface of the domain. To this end we define the gradient Young-concentration measures generated by sequences of finite energy and establish a very simple characterization of these measures.