List questions from maximum-principle

381

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Let $f$ be defined on $[a,b]$, Prove that if f has a local maximum at a point $x \in (a,b)$, and if $f'(x)$ exists, then $f'(x)=0$

Published on 16 May 2013 - 0:26

560

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Maximum principle for heat equation

Published on 20 May 2013 - 13:55

63

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Need help understanding a transformation

Published on 27 May 2013 - 22:34

72

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formulas to maximize the output

Published on 05 Jun 2013 - 15:23

279

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Is there a weak maximum principle applicable to this situation?

Published on 07 Jun 2013 - 7:49

66

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Simple question of maximum value a part can have?

Published on 10 Jun 2013 - 7:25

638

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Method of Moving Planes and Method of Moving Spheres

Published on 18 Jun 2013 - 20:28

826

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Use maximum modulus theorem to control the number of zeros of analytic functions.

Published on 26 Jun 2013 - 16:34

1.2k

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Weak maximum principle for the p-Laplacian

Published on 23 Jul 2013 - 17:01

3k

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Maximum principle of holomorphic functions

Published on 31 Aug 2013 - 11:39

68

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Finding maximum volume (where $x^2+y^2+z^2=r^2, x,y,z>0$)

Published on 09 Oct 2013 - 7:01

490

Views

Maximum likelihood and Bayesian Theorem

Published on 22 Oct 2013 - 4:39

3.7k

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Find the Maximum and Minimum values of $e^z$ when $z\le 1$.

Published on 31 Oct 2013 - 16:47

829

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Harmonic function takes both positive and negative values

Published on 02 Nov 2013 - 0:00

266

Views

Do I have to use a maximum principle?

Published on 02 Nov 2013 - 13:10

List Question

Let $f$ be defined on $[a,b]$, Prove that if f has a local maximum at a point $x \in (a,b)$, and if $f'(x)$ exists, then $f'(x)=0$

Maximum principle for heat equation

Need help understanding a transformation

formulas to maximize the output

Is there a weak maximum principle applicable to this situation?

Simple question of maximum value a part can have?

Method of Moving Planes and Method of Moving Spheres

Use maximum modulus theorem to control the number of zeros of analytic functions.

Weak maximum principle for the p-Laplacian

Maximum principle of holomorphic functions

Finding maximum volume (where $x^2+y^2+z^2=r^2, x,y,z>0$)

Maximum likelihood and Bayesian Theorem

Find the Maximum and Minimum values of $e^z$ when $z\le 1$.

Harmonic function takes both positive and negative values

Do I have to use a maximum principle?

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