List questions from poissons-equation

Published on 20 Jun 2021 - 23:13

627

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Laplace equation for circular symmetry: given a potential $\phi (z,0)$, how to find $\phi (0,r)$?

Published on 21 Jun 2021 - 18:50

85

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References for Poisson's equation with datum in weighted $L^2$ space

Published on 24 Jun 2021 - 15:27

163

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Non-linear, non-constant coefficient, Laplace equation

Published on 30 Jun 2021 - 23:12

307

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non-homogeneous laplace equation with mixed boundary condition

Published on 25 Mar 2026 - 7:48

273

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Green’s function of poisson’s equation in general dimensions

Published on 27 Mar 2026 - 2:34

302

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Why do we write $H_0^1(\Omega) \cap H^2$ instead of only $H^2_0(\Omega)$?

Published on 14 Aug 2021 - 11:33

87

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How to solve a pair of coupled Poisson equations with inhomogeneous boundary conditions?

Published on 26 Mar 2026 - 13:46

83

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Does this function live in $H^{\frac{1}{2}}(\partial \Omega)$

Published on 26 Mar 2026 - 11:16

70

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Why the inlet and outlet fluxes are different when I solve the Poisson equation by FEM over a trapezoidal domain?

Published on 23 Feb 2026 - 4:58

167

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$L^p$ estimate for Poisson's equation, Gilbarg's 1998 ed

Published on 16 Oct 2021 - 6:17

237

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Solving Poisson's equation $∇^2w+1=0$

Published on 19 Oct 2021 - 6:30

188

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Looking for book on using 2D Fast Fourier Transforms

Published on 27 Mar 2026 - 11:52

478

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Bounding the supremum norm by the $L^2$-norm of the Laplacian

Published on 10 Nov 2021 - 8:25

315

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Neumann Boundary Condition around a square

Published on 10 Nov 2021 - 13:30

List Question

Poisson's Discrete Equation for 2 dimensions with Interfaces

Laplace equation for circular symmetry: given a potential $\phi (z,0)$, how to find $\phi (0,r)$?

References for Poisson's equation with datum in weighted $L^2$ space

Non-linear, non-constant coefficient, Laplace equation

non-homogeneous laplace equation with mixed boundary condition

Green’s function of poisson’s equation in general dimensions

Why do we write $H_0^1(\Omega) \cap H^2$ instead of only $H^2_0(\Omega)$?

How to solve a pair of coupled Poisson equations with inhomogeneous boundary conditions?

Does this function live in $H^{\frac{1}{2}}(\partial \Omega)$

Why the inlet and outlet fluxes are different when I solve the Poisson equation by FEM over a trapezoidal domain?

$L^p$ estimate for Poisson's equation, Gilbarg's 1998 ed

Solving Poisson's equation $∇^2w+1=0$

Looking for book on using 2D Fast Fourier Transforms

Bounding the supremum norm by the $L^2$-norm of the Laplacian

Neumann Boundary Condition around a square

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