A Neumann boundary condition
in the Laplace or Poisson equation imposes the constraint that the directional derivative of \phi is some value at some location.
However, imposing a Neumann boundary condition
is more complicated due to the fact that normal vectors are not held invariant by [f.
Abstract: In this paper, the global solvability of the initial boundary value problem and the periodic problem are discussed for a double-diffusive convection system under the homogeneous Neumann boundary condition
in a bounded domain.
In this paper, we will solve Poisson's equation with Neumann boundary condition
, which is often encountered in electrostatic problems, through a newly proposed fast method.
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 this study, we use formulas (4) and (5) to determine the source intensity factors for 2D and 3D Laplace problems with Neumann boundary condition
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
It is assumed that the outer boundary of the cell is isolated which means there is no outward flux therefore, Neumann boundary condition
The assumption is made that the outer boundary of the cell is solitary so the Neumann boundary condition
holds at the outer boundary: Equation