Behavior of the error of the approximate solutions of boundary value problems for linear elliptic operators by Galerkin's and finite difference methods

Segregated direct boundary-domain integral equation (BDIE) systems associated with mixed, Dirichlet and Neumann boundary value problems (BVPs) for a scalar ”Laplace” PDE with

Error estimate for finite volume approximate solutions of some oblique derivative boundary value problems... of some oblique derivative boundary

This section is divided in two paragraphs. In the first one, we prove that the boundary value problem with zero initial data is well posed. This is merely a consequence of

operator as well as a geometric regularity condition, we show that an appropriate determinant condition, that is the analogue of the uniform Kreiss-Lopatinskii condition for

We present a method of factorization for linear elliptic boundary value problems considered in non cylindrical domains.. We associate a control problem to the boundary value

original scale m sequence using the standard inverse discrete wavelet transform, provided.. that the extrapolation parameter, M , is

– The paper addresses symmetry results for positive solutions of semilinear elliptic differential equations on a class of non-convex symmetrical domains.. An example in two

BROWDER, Existence theory for boundary value problems for quasilinear elliptic systems with strongly lower order terms, Proc. Symposia in Pure Mathe- matics,