List questions from harmonic-functions

Published on 21 Jul 2013 - 1:29

507

Views

About Mean Value Property of Harmonic Function

Published on 23 Jul 2013 - 7:26

2.2k

Views

Harmonic function in the upper half plane

Published on 30 Jul 2013 - 18:42

929

Views

$u(x,y)$ harmonic and bounded in punctured disc; show $0$ is a removable singularity

Published on 03 Aug 2013 - 3:06

5.3k

Views

If $u$ is harmonic and bounded in $0 < |z| < \rho$, show that the origin is a removable singularity

Published on 03 Aug 2013 - 22:41

241

Views

The second derivative of simple layer potential

Published on 29 Mar 2026 - 7:38

580

Views

Harmonic Conjugate in Star Domain

Published on 07 Aug 2013 - 17:28

253

Views

is $g$ is a harmonic?harmonic polynomial?

Published on 08 Aug 2013 - 11:36

925

Views

Gradient of an harmonic function

Published on 16 Aug 2013 - 10:48

810

Views

Subharmonic, Plurisubharmonic

Published on 27 Mar 2026 - 14:57

147

Views

Prove that $\log(\max(\left | z_1 \right |,\left | z_2 \right |,\ldots,\left | z_n \right |)) \in MPSH(\Omega)$

Published on 27 Mar 2026 - 14:55

100

Views

How is $u_{xy}=u_{yx}$ trivially?

Published on 07 Sep 2013 - 13:20

351

Views

Properties of plurisubharmonic functions

Published on 27 Mar 2026 - 14:45

72

Views

Showing that a given PDE is a solution to harmonic motion via transform

Published on 11 Sep 2013 - 5:31

902

Views

Harmonic function in a unit disk with jump boundary data

Published on 23 Sep 2013 - 3:28

List Question

A positive harmonic function on the punctured plane is constant

About Mean Value Property of Harmonic Function

Harmonic function in the upper half plane

$u(x,y)$ harmonic and bounded in punctured disc; show $0$ is a removable singularity

If $u$ is harmonic and bounded in $0 < |z| < \rho$, show that the origin is a removable singularity

The second derivative of simple layer potential

Harmonic Conjugate in Star Domain

is $g$ is a harmonic?harmonic polynomial?

Gradient of an harmonic function

Subharmonic, Plurisubharmonic

Prove that $\log(\max(\left | z_1 \right |,\left | z_2 \right |,\ldots,\left | z_n \right |)) \in MPSH(\Omega)$

How is $u_{xy}=u_{yx}$ trivially?

Properties of plurisubharmonic functions

Showing that a given PDE is a solution to harmonic motion via transform

Harmonic function in a unit disk with jump boundary data

Trending Questions

Popular # Hahtags

Popular Questions