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On one generalization of a DiPerna and Majda theorem

机译:关于DiPerna和Majda定理的一个推广

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The weak limits of sequences {f(uv)}(nu is an element of N) where u(nu)'s are vector-valued mu-measurable functions defined on a compact set Omega and f is (possibly) discontinuous are investigated. As shown by the author (J. Conv. Anal. (to appear)), they are described in terms of integral formulae involving parametrized measures independent of f, similarly as in the classical theorem by Young and its generalization due to DiPerna and Majda. In the present paper we describe the supports of the involved parametrized measures. Copyright (C) 2006 John Wiley & Sons, Ltd.
机译:研究了序列{f(uv)}(nu是N的元素)的弱极限,其中u(nu)是在紧集Omega上定义的矢量值的mu可测量函数,f可能(是)不连续的。如作者(J. Conv。Anal。(将出现)所示)所示,它们是根据涉及与f无关的参数化测度的积分公式来描述的,与Young的经典定理及其因DiPerna和Majda的推广而相似。在本文中,我们描述了所涉及的参数化措施的支持。版权所有(C)2006 John Wiley&Sons,Ltd.

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