scientific article
From MaRDI portal
Publication:2761605
zbMath1015.65042MaRDI QIDQ2761605
Publication date: 24 April 2003
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
stabilityconvergencenumerical experimentsfinite-difference methodsingle-soliton wavenonlinear cube Schrödinger equation
Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06) Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12) NLS equations (nonlinear Schrödinger equations) (35Q55) Soliton equations (35Q51)
Related Items (18)
A generalized finite-difference time-domain scheme for solving nonlinear Schrödinger equations ⋮ Lyapunov type operators for numerical solutions of PDEs ⋮ A spatial sixth-order alternating direction implicit method for two-dimensional cubic nonlinear Schrödinger equations ⋮ An unconditionally stable linearized CCD-ADI method for generalized nonlinear Schrödinger equations with variable coefficients in two and three dimensions ⋮ A spatially sixth-order hybrid \(L1\)-CCD method for solving time fractional Schrödinger equations. ⋮ Smooth quintic spline approximation for nonlinear Schrödinger equations with variable coefficients in one and two dimensions ⋮ Numerical studies of the cubic non-linear Schrödinger equation ⋮ A new high-order compact ADI finite difference scheme for solving 3D nonlinear Schrödinger equation ⋮ A modified numerical scheme for the cubic Schrödinger equation ⋮ Numerical investigation of the solutions of Schrödinger equation with exponential cubic B-spline finite element method ⋮ An efficient approach for solving nonlinear multidimensional Schrödinger equations ⋮ Mixed concave-convex sub-superlinear Schrödinger equation: survey and development of some new cases ⋮ Stability and convergence of difference scheme for nonlinear evolutionary type equations ⋮ Fourth-Order Compact Split-Step Finite Difference Method for Solving the Two and Three-Dimensional Nonlinear Schrödinger Equations ⋮ A linearized finite-difference method for the solution of some mixed concave and convex non-linear problems ⋮ A discrete Adomian decomposition method for discrete nonlinear Schrödinger equations ⋮ A note on a paper by A.G. Bratsos, M. Ehrhardt and I.Th. Famelis ⋮ A potential-free field inverse Schrödinger problem: optimal error bound analysis and regularization method
This page was built for publication: