List questions from maximum-principle

Published on 17 Oct 2023 - 23:42

241

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What hypothesis can I assume in order to obtain infinity solutions for this problem?

Published on 31 Oct 2023 - 21:18

27

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Complex solutions of ordinary BVP with real/complex coefficients

Published on 01 Nov 2023 - 6:57

40

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Strong maximum principle for a local maximum

Published on 02 Nov 2023 - 1:31

134

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Maximum entropy distribution with given mean, variance and skewness?

Published on 14 Nov 2023 - 1:37

16

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Polyharmonic system

Published on 09 Mar 2026 - 16:16

75

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Prove that $u = |\nabla v|^2$ reaches its maximum in $\partial \Omega$, $v$ being a solution to the given Poisson pde

Published on 30 Nov 2023 - 23:03

38

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$\Delta u = f(u,x)$ in $\Omega \subseteq \mathbb{R}^n$ has at most one solution

Published on 05 Dec 2023 - 18:39

219

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Polynomial identity : $|P(z)|^2=|Q(z)|^2-|R(z)|^2$ for $z \in \mathbb{D}$

Published on 29 Dec 2023 - 6:53

49

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Maximum Principle for Operator $L$

Published on 29 Dec 2023 - 21:07

42

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Applying maximum principle for the heat equation

Published on 03 Jan 2024 - 9:07

20

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complex analysis - f(z)^d+g(z)^d=1 for all complex number z, where d>=2

Published on 04 Jan 2024 - 10:28

75

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Application of weak maximum principle.

Published on 20 Feb 2024 - 0:26

75

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Prove $f$ attains its maximum on boundary

Published on 14 Mar 2024 - 13:52

109

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Find maximum and minimum of $f(x,y)=x+y$

Published on 01 Feb 2015 - 10:52

List Question

Showing uniqueness of solution to a non-linear Poisson problem

What hypothesis can I assume in order to obtain infinity solutions for this problem?

Complex solutions of ordinary BVP with real/complex coefficients

Strong maximum principle for a local maximum

Maximum entropy distribution with given mean, variance and skewness?

Polyharmonic system

Prove that $u = |\nabla v|^2$ reaches its maximum in $\partial \Omega$, $v$ being a solution to the given Poisson pde

$\Delta u = f(u,x)$ in $\Omega \subseteq \mathbb{R}^n$ has at most one solution

Polynomial identity : $|P(z)|^2=|Q(z)|^2-|R(z)|^2$ for $z \in \mathbb{D}$

Maximum Principle for Operator $L$

Applying maximum principle for the heat equation

complex analysis - f(z)^d+g(z)^d=1 for all complex number z, where d>=2

Application of weak maximum principle.

Prove $f$ attains its maximum on boundary

Find maximum and minimum of $f(x,y)=x+y$

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