In this paper, using the boundary layer function method, we consider the asymptotic behavior of solution for the problem, and the formal asymptotic solution is also constructed.
In this paper, by using the boundary layer function method we consider a class of generalized high-dimensional delayed semiconductor equations.
Then we reconstructed the coseismic vertical deformation at each observation point using the boundary element method with Green's function (Okada 1992).
Using the boundary element method and radial basis functions, the equation of motion is reduced to an algebro-differential system related to internal and boundary unknowns.
These functions were found using the boundary conditions, shown below in equation set (35), comparing the coefficients and solving simultaneous equations.
As for boundary functions and, it is easy to obtain their constructions by using the normal boundary function method.
A class of inverse problems for the Laplace equation involves estimating the boundary function based on some values of the interior points using a linear assumption as regards the boundary function [7].
Third, we produce a set of orthonormal basis functions for the space solution by using the kernel function, a boundary operator, a dense sequence of nodal points in the domain of solution space and Gram-Schmidt orthogonalization process.
On the other hand, we have computed the best constant of the Sobolev inequality by using the Green function corresponding to a boundary value problem.
Given the RBC boundary and a MSER filtered image F M S E R (I ), the optimizer, using the objective function, looks for the minimal value by changing the shape of the lower boundary.
