Analysis of HNLS Solitons with QuinticNonlinearity Using Semi Implicit OperatorSplitting Padé Method

They showed that it was possible, using the so-called marching algorithm for automatic conversion from a parametric surface into a zero level set defined on a narrow band of

We show, by an operator-theoretic proof, that the well-known Lie and Strang formulae which are splitting methods are approximations of the exact solution of order 1 and 2 in

Smoothing properties for the higher order nonlinear Schr¨ odinger equation with constant coefficients.. Mauricio Sep´ ulveda ∗ Octavio Vera

In this communication, we use the semi-imphcit finite difference operator splitting Pade method to solve the higher-order nonlinear Schrodinger equation with higher order hnear

Abstract: We use in this paper the semi-implicit finite difference operator splitting Padé (OSPD) method for solving the coupled higher-order nonlinear Schrödinger equation,

We use in this paper the semi-implicit finite difference operator splitting Pade (OSPD) method for solving the coupled higher-order nonlinear Schrodinger equation which describes

Abstract : We use in this paper the semi-implicit finite difference operator splitting Padé (OSPD) method for solving the coupled higher-order nonlinear Schrödinger equation,

We use in this paper the semi-implicit finite difference operator splitting Padé (OSPD) method for solving the coupled higher-order nonlinear Schrödinger equation which describes