Neumann boundary condition

(redirected from Neumann boundary conditions)

Neumann boundary condition

[′nȯi‚män ′bau̇n·drē kən‚dish·ən]
(mathematics)
The boundary condition imposed on the Neumann problem in potential theory.
References in periodicals archive ?
In this paper, we assume Neumann boundary conditions for the image and symmetric PSFs.
We begin with a discussion of Neumann boundary conditions for image deblurring problems in Section 2.
We consider system (3) under Dirichlet boundary conditions for [phi], clamped ends for [phi], and Neumann boundary conditions on [eta] :
Note that the case [alpha] = [gamma] = 0 corresponds to the problem with the Neumann boundary conditions.
Dirichlet or Neumann boundary conditions, one can define different self-adjoint Laplacians on M.
Similarly imposing other boundary conditions like Neumann boundary conditions yield different selfoadjoint extensions of [[DELTA]'.
The boundary conditions are found to be Neumann boundary conditions.
In the earlier papers [5] and [6], we introduced a spectral method for the numerical solution of elliptic problems over [OMEGA] with Dirichlet and Neumann boundary conditions, respectively.
OTERO-ESPINAR, Fixed sign solutions of second order difference equations with Neumann boundary conditions, Comput.
The steady state equations for the potential fluid flow in [OMEGA] combine Darcy's law for the velocity u and the piezometric potential (fluid pressure) p, and the continuity equation with Dirichlet and Neumann boundary conditions on [partial derivative][OMEGA] as follows
with either Dirichlet or Neumann boundary conditions.