List questions from elliptic-equations

Published on 04 Jan 2020 - 16:08

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the Energy functional of a PDE : $-\triangle u +u|u|^{p-1} =f$

Published on 06 Jan 2020 - 0:43

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Is the presence of a constant necessary in a Robin boundary condition?

Published on 19 Jan 2020 - 16:34

125

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Estimate with L^2 Norm of gradient

Published on 25 Mar 2026 - 11:34

358

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Convergence of solutions of a family of elliptic PDEs

Published on 05 Feb 2020 - 21:51

392

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Showing coercivity of a bilinear operator (Lax-Milgram)

Published on 22 Feb 2020 - 18:36

317

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Equivalence of two harmonic problems on different domains

Published on 27 Feb 2020 - 11:06

124

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Weak formulation and application of Lax-Milgram

Published on 27 Feb 2020 - 17:55

513

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The adjoint operator for the Elliptic equation

Published on 05 Mar 2020 - 4:50

50

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Weak variational formulation with non-homogeneous bondary condtitions

Published on 06 Mar 2020 - 2:27

234

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Hessian Matrix Inequality

Published on 09 Mar 2020 - 9:36

124

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Aleksandrov maximum principle for semiconvex function

Published on 17 Mar 2020 - 9:36

1.1k

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Intuition from Boundary Point Lemma (Hopf Lemma)

Published on 18 Mar 2020 - 21:38

139

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Solution to the equation $\Delta f=\nabla f\cdot \nabla g$, where $g$ is radial.

Published on 05 Apr 2020 - 6:31

79

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How can i prove that the elliptic intergal is equal to this double sum? $\Pi(n|m)=\int _0^{\frac{\pi}{2}}\frac{1}{(1-n\sin^2t)\sqrt{1-m\sin^2t}}dt=..$

Published on 06 Apr 2020 - 9:04

List Question

Laplace equation in the whole space

the Energy functional of a PDE : $-\triangle u +u|u|^{p-1} =f$

Is the presence of a constant necessary in a Robin boundary condition?

Estimate with L^2 Norm of gradient

Convergence of solutions of a family of elliptic PDEs

Showing coercivity of a bilinear operator (Lax-Milgram)

Equivalence of two harmonic problems on different domains

Weak formulation and application of Lax-Milgram

The adjoint operator for the Elliptic equation

Weak variational formulation with non-homogeneous bondary condtitions

Hessian Matrix Inequality

Aleksandrov maximum principle for semiconvex function

Intuition from Boundary Point Lemma (Hopf Lemma)

Solution to the equation $\Delta f=\nabla f\cdot \nabla g$, where $g$ is radial.

How can i prove that the elliptic intergal is equal to this double sum? $\Pi(n|m)=\int _0^{\frac{\pi}{2}}\frac{1}{(1-n\sin^2t)\sqrt{1-m\sin^2t}}dt=..$

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