Numerical examination of the effect of different boundary conditions on the method of approximate particular solutions for scalar and vector problems

Author:

Castro D.A.,Florez W.F.,Portapila M.,Caruso N.,Bustamante C.A.,Posada R.,Granados J.M.

Funder

Universidad Pontificia Bolivariana

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics,General Engineering,Analysis

Reference58 articles.

1. A direct meshless local collocation method for solving stochastic Cahn-Hilliard-Cook and stochastic Swift-Hohenberg equations;Abbaszadeh;Engineering Analysis with Boundary Elements,2019

2. The use of a meshless technique based on collocation and radial basis functions for solving the time fractional nonlinear Schrödinger equation arising in quantum mechanics;Mohebbi;Engineering Analysis with Boundary Elements,2013

3. Improving volume element methods by meshless radial basis function techniques;Orsini;CMES - Computer Modeling in Engineering and Sciences,2008

4. Scattered node compact finite difference-type formulas generated from radial basis functions;Wright;Journal of Computational Physics,2006

5. A note on the use of the companion solution (dirichlet green’s function) on meshless boundary element methods;Power;Engineering Analysis with Boundary Elements,2017

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