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Pointwise gradient estimates for a class of singular quasilinear equations with measure data

机译:一类具有测量数据的奇异Quasilinear方程的点梯度估计

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摘要

Local and global pointwise gradient estimates are obtained for solutions to the quasilinear elliptic equation with measure data - div(A(x, del u)) = mu in a bounded and possibly nonsmooth domain Omega in R-n. Here div(A(x, del u)) is modeled after the p-Laplacian. Our results extend earlier known results to the singular case in which 3n-2/2n-1 < p <= 2 - 1/n (C) 2019 Published by Elsevier Inc.
机译:在R-n中有界且可能是非光滑的欧米茄域中,得到了拟线性椭圆型方程解的局部和全局逐点梯度估计,其中div(A(x,delu))=mu是在p-Laplacian之后建模的。我们的结果将之前已知的结果推广到了单数情况,其中3n-2/2n-1<=2-1/n(C)2019由Elsevier Inc.出版。

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