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Lobatto deferred correction for stiff two-point boundary value problems
(Elsevier B.V., 2014)
Solving the boundary value problem for finite Kirchhoff rods
(Elsevier Science BvAmsterdamHolanda, 2003)
Boundary fluxes for nonlocal diffusion
(Academic Press Inc Elsevier Science, 2007-12)
We study a nonlocal diffusion operator in a bounded smooth domain prescribing the flux through the boundary. This problem may be seen as a generalization of the usual Neumann problem for the heat equation. First, we prove ...
Initial boundary value problem for conservation laws
(Springer VerlagNew York, 1997)
An initial and boundary value problem modleing fish like swimming
(2008)
In this paper we consider an initial and boundary value problem that models the self-propelled motion of solids in a bidimensional viscous incompressible fluid. The self-propelling mechanism, consisting of appropriate ...
On the logarithmic derivative of the -determinant operators with boundary
(Universidad de San Andrés. Departamento de Matemáticas y Ciencias, 2006-11)
Fundamental solutions and dual boundary element methods for fracture in plane Cosserat elasticity
(Royal Soc, 2015)
In this paper, both singular and hypersingular fundamental solutions of plane Cosserat elasticity are derived and given in a ready-to-use form. The hypersingular fundamental solutions allow to formulate the analogue of ...
A nonlinear elliptic problem with terms concentrating in the boundary
(Wiley-BlackwellHoboken, 2012)
In this paper, we investigate the behavior of a family of steady-state solutions of a nonlinear reaction diffusion equation when some reaction and potential terms are concentrated in a e-neighborhood of a portion G of the ...
A new refinement Wavelet-Galerkin method in a spline local multiresolution analysis scheme for boundary value problems
(World Scientific, 2013-03)
In this work, a new Wavelet–Galerkin method for boundary value problems is presented. It improves the approximation in terms of scaling functions obtained through a collocation scheme combined with variational equations. ...