List questions from harmonic-functions

Published on 15 Jun 2018 - 6:22

384

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Convergence of harmonic functions in $L^1_{loc}$ implies uniform convergence on compact subsets

Published on 15 Jun 2018 - 20:19

46

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Is it possible to evaluate this integral for general volume $V$?

Published on 17 Jun 2018 - 12:20

519

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Is there more to complex analysis than a two-dimensional potential theory?

Published on 18 Jun 2018 - 11:47

190

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Gradient of harmonic function matching with $C^2$ function on boundary is bounded by gradient of function

Published on 19 Jun 2018 - 8:29

179

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Pluriharmonic functions are harmonic on submanifolds?

Published on 21 Jun 2018 - 11:31

90

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Are the derivatives of a $p$-harmonic function also a $p$ harmonic function?

Published on 21 Jun 2018 - 13:37

1.2k

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Inverse of the harmonic sum

Published on 22 Jun 2018 - 14:16

456

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Find harmonic function

Published on 23 Jun 2018 - 18:35

72

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show that if $v$ is harmonic on $\overline{\Omega}$ and $v$ is constant on $\partial \Omega$ then $v$ is constant on $\Omega$

Published on 25 Jun 2018 - 0:03

2.4k

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Strong maximum principle for subharmonic functions?

Published on 25 Jun 2018 - 3:41

841

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Poisson problem on a sphere

Published on 25 Jun 2018 - 15:25

98

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Extending functions on boundary into M as a harmonic function

Published on 19 Mar 2026 - 21:33

52

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Mean Value Property Computation Questions

Published on 30 Jun 2018 - 20:25

59

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How do I finish this proof proving the divergence of the harmonic series?

Published on 02 Jul 2018 - 11:19

List Question

Harmonic function with condition $\lim_{y\to\infty}u(x,y)=0$

Convergence of harmonic functions in $L^1_{loc}$ implies uniform convergence on compact subsets

Is it possible to evaluate this integral for general volume $V$?

Is there more to complex analysis than a two-dimensional potential theory?

Gradient of harmonic function matching with $C^2$ function on boundary is bounded by gradient of function

Pluriharmonic functions are harmonic on submanifolds?

Are the derivatives of a $p$-harmonic function also a $p$ harmonic function?

Inverse of the harmonic sum

Find harmonic function

show that if $v$ is harmonic on $\overline{\Omega}$ and $v$ is constant on $\partial \Omega$ then $v$ is constant on $\Omega$

Strong maximum principle for subharmonic functions?

Poisson problem on a sphere

Extending functions on boundary into M as a harmonic function

Mean Value Property Computation Questions

How do I finish this proof proving the divergence of the harmonic series?

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