List questions from harmonic-functions

Published on 22 Feb 2014 - 18:11

72

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Harmonic inside with zero average

Published on 29 Mar 2026 - 10:59

245

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Uniqueness for second order PDE $-\Delta u = c(u)$

Published on 02 Mar 2014 - 1:54

217

Views

Harmonic Function With Step Function Boundary Data

Published on 03 Mar 2014 - 20:54

64

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Limit of natural log

Published on 04 Mar 2014 - 1:18

294

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The Schwarz reflection principle and harmonic function (Big Rudin chapter 11)

Published on 05 Mar 2014 - 3:36

377

Views

Conformal Mapping and Relating Solutions (of Laplace) of Domains (via the Mapping)

Published on 31 Mar 2026 - 5:42

52

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Can we consider the points $(c,y)$ as local minima or maxima for all $y∈ℝ$

Published on 07 Mar 2014 - 14:23

124

Views

Harmonic functions on $\mathbb C-\{0\}$

Published on 10 Mar 2014 - 18:40

484

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Scalar field described by Laplace's equation

Published on 12 Apr 2017 - 4:21

140

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Keep getting zeros as Fourier Coefficients

Published on 12 Apr 2017 - 15:05

1.5k

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Harmonic functions are analytic

Published on 14 Apr 2017 - 18:32

796

Views

Finding the solution to Laplace's equation in spherical coordinates

Published on 16 Apr 2017 - 18:44

279

Views

If $\Omega$ is a bounded open set and $u$ is harmonic function in $\Omega$ with $u=0$ on the boundary $\partial\Omega$

Published on 17 Apr 2017 - 16:07

193

Views

Why does $\frac{\partial u}{\partial n}=0 \implies \frac{\partial u}{\partial r}=0$?

Published on 17 Apr 2017 - 20:23

List Question

Laplace's equation on a square domain with a central point reservoire

Harmonic inside with zero average

Uniqueness for second order PDE $-\Delta u = c(u)$

Harmonic Function With Step Function Boundary Data

Limit of natural log

The Schwarz reflection principle and harmonic function (Big Rudin chapter 11)

Conformal Mapping and Relating Solutions (of Laplace) of Domains (via the Mapping)

Can we consider the points $(c,y)$ as local minima or maxima for all $y∈ℝ$

Harmonic functions on $\mathbb C-\{0\}$

Scalar field described by Laplace's equation

Keep getting zeros as Fourier Coefficients

Harmonic functions are analytic

Finding the solution to Laplace's equation in spherical coordinates

If $\Omega$ is a bounded open set and $u$ is harmonic function in $\Omega$ with $u=0$ on the boundary $\partial\Omega$

Why does $\frac{\partial u}{\partial n}=0 \implies \frac{\partial u}{\partial r}=0$?

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