This paper is concerned with mass and energy recovery by some conserved compact finite difference schemes for the nonlinear Schrodinger-Poisson equations. The mass and energy conservation, the unique solvability, convergence and stability of the proposed schemes are proved. It is shown that the proposed methods are of order 2 in temporal direction and order 4 in spatial direction. Numerical experiments are presented to illustrate our theoretical results.
Effective Mass and Energy Recovery by Conserved Compact Finite Difference Schemes
Review badges
0 pre-pub reviews
0 post-pub reviews