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An Approximate Analytical Solution of the Nonlinear Schr?dinger Equation with Harmonic Oscillator Using Homotopy Perturbation Method and Laplace-Adomian Decomposition Method

机译:非线性SCHR的近似分析解决方案与谐波振荡器使用同谐扰动法和拉普拉斯 - Adomian分解方法

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摘要

The Laplace-Adomian Decomposition Method (LADM) and Homotopy Perturbation Method (HPM) are both utilized in this research in order to obtain an approximate analytical solution to the nonlinear Schr?dinger equation with harmonic oscillator. Accordingly, nonlinear Schr?dinger equation in both one and two dimensions is provided to illustrate the effects of harmonic oscillator on the behavior of the wave function.The available literature does not provide an exact solution to the problem presented in this paper.Nevertheless, approximate analytical solutions are provided in this paper using LADMandHPMmethods, in addition to comparing and analyzing both solutions.
机译:Laplace-Adomian分解方法(LADM)和同型扰动方法(HPM)都在本研究中使用,以便为非线性SCHR的近似分析解决方案进行谐振振荡器。 因此,提供了一个和两个维度的非线性SCHR?Dinger方程被提供为说明谐波振荡器对波函数的行为的影响。可用文献不提供本文中呈现的问题的精确解决方案。无论如何,近似 除了进行比较和分析两种解决方案之外,本文还使用Ladmandhpmmethod提供了分析解决方案。

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