Neumann boundary condition


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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 ?
Although if [alpha] = 0 is referred to as a Neumann boundary condition, even with [alpha] = constant the solution is said to only be unique up to this additive constant.
In this paper we consider the boundary value problems (BVPs) with either the Dirichlet boundary condition or Neumann boundary condition.
The Neumann boundary condition corresponds to a reflection of the signal about the boundaries, i.
This can be seen as two separated systems depending on electric field so we have Neumann boundary condition separating the system into two regions E [?
In the last row of F, the choice c = 2v comes from using a central discretization to the PDE and eliminating the ghost point via the outflow Neumann boundary condition.
We apply the Neumann boundary condition at x = 0 by using a ghost point to obtain the system for an approximation U to the solution to (2.
Thus the vector functions can be found by solving the following Poisson equation with Neumann boundary condition
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.