List questions from maximum-principle

Published on 26 Mar 2026 - 2:53

30

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Estimation of heat flux at the boundary

Published on 25 Jul 2023 - 1:07

71

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Product of two convex combinations is a harmonic function

Published on 16 Aug 2023 - 0:58

60

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Complex Analysis - Proving a function is constant

Published on 17 Aug 2023 - 20:59

48

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Maximum Principle Theorem

Published on 25 Mar 2026 - 1:40

38

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Limsup on boundary implies bound on modulus

Published on 31 Aug 2023 - 19:31

55

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How to prove the comparison principle of this parabolic partial differential equation?

Published on 26 Mar 2026 - 3:12

23

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Variant of strong maximum principle

Published on 07 Sep 2023 - 11:00

104

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maximum principle for compact manifolds

Published on 25 Mar 2026 - 20:41

43

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Proving $u(x,t) \leq \alpha x(1-x) e^{-\beta t}$ for Heat Diffusion using the Maximum Principle

Published on 13 Sep 2023 - 18:53

47

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weak version of maximum principle for not-quite-subharmonic functions

Published on 19 Sep 2023 - 16:20

91

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If $f(z)$ is analytic for $|z|<1$ and $f(z)≤\frac{1}{1－|z|}$,find the best estimate of $|f^{(n)}(0)|$ that Cauchy inequality will yield

Published on 25 Sep 2023 - 15:13

82

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Function cannot attain a minimum inside the domain

Published on 28 Sep 2023 - 9:57

60

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Solving this optimisation problem that contains integrals

Published on 07 Oct 2023 - 18:17

61

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A property about distance between open subsets and boundary of open set used in a proof of the strong maximum principle

Published on 16 Oct 2023 - 21:52

List Question

Herman rings for polynomials

Estimation of heat flux at the boundary

Product of two convex combinations is a harmonic function

Complex Analysis - Proving a function is constant

Maximum Principle Theorem

Limsup on boundary implies bound on modulus

How to prove the comparison principle of this parabolic partial differential equation?

Variant of strong maximum principle

maximum principle for compact manifolds

Proving $u(x,t) \leq \alpha x(1-x) e^{-\beta t}$ for Heat Diffusion using the Maximum Principle

weak version of maximum principle for not-quite-subharmonic functions

If $f(z)$ is analytic for $|z|<1$ and $f(z)≤\frac{1}{1－|z|}$,find the best estimate of $|f^{(n)}(0)|$ that Cauchy inequality will yield

Function cannot attain a minimum inside the domain

Solving this optimisation problem that contains integrals

A property about distance between open subsets and boundary of open set used in a proof of the strong maximum principle

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