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This paper explores finite difference schemes for solving a system of nonlinear Schrödinger equations, focusing on explicit, implicit, Hopscotch-type, and Crank-Nicholson-type methods. The authors utilize cubic spline interpolation for time-shifting components and compare the numerical results based on conservation of analytical invariants. The study aims to evaluate the performance of these schemes in the context of nonlinear optics applications, specifically in second harmonics generation and optical para
- Author
- hanjibrn
- Language
- EN