\(L^{\infty}\)-estimates for nonlinear elliptic problems with \(p\)-growth in the gradient (Q1288850)
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scientific article; zbMATH DE number 1287990
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(L^{\infty}\)-estimates for nonlinear elliptic problems with \(p\)-growth in the gradient |
scientific article; zbMATH DE number 1287990 |
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\(L^{\infty}\)-estimates for nonlinear elliptic problems with \(p\)-growth in the gradient (English)
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16 December 1999
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The authors consider the Dirichlet problem for a class of equations whose model is \[ -\text{div}(| \nabla u| ^{p-2} \nabla u) = | \nabla u| ^p + g - \text{div} f \] and give a priori estimates using symmetrization. As an application, an obstacle problem is also studied.
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nonlinear elliptic equations
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a priori esstimates
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rearrangements
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0.96258026
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0.9478394
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0.9465339
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0.93728364
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0.93249923
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0.93030787
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0.92735463
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0.9265162
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