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Similarity transformation and exact solutions to the generalized (3+1)-Dimensional nonlinear Schrödinger equation with distributed coefficients

机译:具有分布系数的广义(3 + 1)维非线性Schrödinger方程的相似变换和精确解

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In this paper, a similarity transformation is presented to reduce the generalized (3+1)-dimensional (D) nonlinear Schrödinger equation (NLSE) with distributed coefficients to the related constant-coefficients (3+1)D NLSE. Some Jacobi elliptic function solutions are given by a generalized subequation method for the constant-coefficients equation. Thus some general solutions for the generalized (3+1)D NLSE are constructed by the similarity transformation and the Jacobi elliptic function solutions. Some figures are given to illustrate the main evolution properties of these general solutions by computer simulation.
机译:本文提出了一种相似变换,可以将具有分布系数的广义(3 + 1)维(D)非线性Schrödinger方程(NLSE)简化为相关的常系数(3 + 1)D NLSE。对于常数系数方程,通过广义子方程法给出了一些Jacobi椭圆函数解。因此,通过相似变换和雅可比椭圆函数解,构造了广义(3 + 1)D NLSE的一些通用解。给出了一些数字,以通过计算机仿真来说明这些通用解决方案的主要演化特性。

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