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Solving the Nonlinear Schrodinger Equation Using Energy Conserving Hamiltonian Boundary Value Methods

机译：用节能哈密尔顿边界值方法求解非线性薛定林方程

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摘要

In this paper we study the use of energy-conserving methods, in the class of Hamiltonian Boundary Value Methods, for the numerical solution of the nonlinear Schrodinger equation.

机译：本文研究了使用节能方法，在汉密尔顿人的边界值方法中的使用，用于非线性Schrodinger方程的数值解。

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《International Conference of Numerical Analysis and Applied Mathematics 》|2017年|various paging|共4页
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L. Barletti; L. Brugnano; G. Frasca Caccia; F. Iavernaro;
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中图分类计量学 ;
关键词
Hamiltonian Partial Differential Equations; Energy-conserving Runge-Kutta methods; Hamiltonian Boundary Value Methods; HBVMs; nonlinear Schrodinger equation;

机译：汉密尔顿局部微分方程;节能跑步 - 库特拉方法;哈密顿边界值方法;HBVMS;非线性薛定林方程式;

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5. Accuracy and efficiency of a phase function method solving the first-order nonlinear one-dimensional radial Schrodinger equation. [D] . Smith, Karl Nicholas. 2010

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Solving the Nonlinear Schrodinger Equation Using Energy Conserving Hamiltonian Boundary Value Methods

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