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Schrodinger-Poisson equations without Ambrosetti-Rabinowitz condition
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2011)
We prove the existence of ground state solutions for a stationary Schrodinger-Poisson equation in R(3). The proof is based on the mountain pass theorem and it does not require the Ambrosetti-Rabinowitz condition. (C) 2010 ...
A Direct Numerov Sixth-order Numerical Scheme to Accurately Solve the Unidimensional Poisson Equation with Dirichlet Boundary Conditions
(SPRINGER, 2010)
In this article, we present an analytical direct method, based on a Numerov three-point scheme, which is sixth order accurate and has a linear execution time on the grid dimension, to solve the discrete one-dimensional ...
Solution of the Poisson-Boltzmann equation for a system with four ionic species
(Springer, 1997-08-01)
The analytical solution of the Poisson-Boltzmann equation in an electrolyte with four ionic species (2:2:1:1), in the presence of a charged planar membrane or surface is presented. The function describing the mean electrical ...
Solution of the Poisson-Boltzmann equation for a system with four ionic species
(Springer, 1997-08-01)
The analytical solution of the Poisson-Boltzmann equation in an electrolyte with four ionic species (2:2:1:1), in the presence of a charged planar membrane or surface is presented. The function describing the mean electrical ...
On the numerical solution of the linear and nonlinear Poisson equations seen as bi-dimensional inverse moment problems
(Taylor & Francis, 2016-12)
The numerical solution of the bi-dimensional nonlinear Poisson equations under Cauchy boundary conditions is considered. Using Green identity we show that this problem is equivalent to solve a bi-dimensional Fredholm ...
A Note on the Convergence to inicial data of Heat and Poisson Equations
(American Mathematical Society, 2012-03)
We characterize the weighted Lebesgue spaces, Lp(ℝn, v(x)dx), for which the solutions of the Heat and Poisson problems have limits a.e. when the time t tends to zero. © 2012 American Mathematical Society.
Application of the Galerkin and Least-Squares Finite Element Methods in the solution of 3D Poisson and Helmholtz equations
(Pergamon-elsevier Science LtdOxfordInglaterra, 2011)