Approximating the Nonlinear Schrödinger Equation by a Two Level Linearly Implicit Finite Element Method
Journal article, 2019
We study a numerical scheme for an initial- and Dirichlet boundary-value problem for a nonlinear Schrödinger equation. For the proposed fully discrete scheme we show convergence both in the L 2 – and H 1 –norms.
Author
Mohammad Asadzadeh
Chalmers, Mathematical Sciences, Applied Mathematics and Statistics
Christoffer Standar
Chalmers, Mathematical Sciences, Applied Mathematics and Statistics
Journal of Mathematical Sciences
1072-3374 (ISSN) 15738795 (eISSN)
Vol. 239 3 233-247Subject Categories
Computational Mathematics
Mathematical Analysis
Roots
Basic sciences
DOI
10.1007/s10958-019-04301-1