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ZERO SET OF SOBOLEV FUNCTIONS WITH NEGATIVE POWER OF INTEGRABILITY
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作者 jianghuiqiang linfanghua 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2004年第1期65-72,共8页
Here the authors are interested in the zero set of Sobolev functions and functions of bounded variation with negative power of integrability. The main result is a general Hausdorff dimension estimate on the size of ze... Here the authors are interested in the zero set of Sobolev functions and functions of bounded variation with negative power of integrability. The main result is a general Hausdorff dimension estimate on the size of zero set. The research is motivated by the model on van der waal force driven thin film, which is a singular elliptic equation. After obtaining some basic regularity result, the authors get an estimate on the size of singular set; such set corresponds to the thin film rupture set in the thin film model. 展开更多
关键词 Singular elliptic equation Poincare inequality Thin film Partial regu- larity Zero set Rupture set Hausdorff dimension
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