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ANALYTICAL STUDY OF FRACTIONAL NONLINEAR SCHRODINGER EQUATION WITH HARMONIC OSCILLATOR

机译:谐振管分数非线性SCHR巷道方程分析研究

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In this paper, an effective analytical scheme based on Sumudutransform known as homotopy perturbation Sumudu transform method (HPSTM)is employed to find numerical solutions of time fractional Schrodingerequations with harmonic oscillator.These nonlinear time fractional Schrodingerequations describe the various phenomena in physics such as motion of quantumoscillator, lattice vibration, propagation of electromagnetic waves, uidow, etc. The main objective of this study is to show the effectiveness ofHPSTM, which do not require small parameters and avoid linearization andphysically unrealistic assumptions. The results reveal that proposed schemeis a powerful tool for study large class of problems. This study shows thatthe results obtained by the HPSTM are accurate and effective for analysisthe nonlinear behaviour of complex systems and efficient over other availableanalytical schemes.
机译:本文是基于Sumudu的有效分析方案 变换称为同谐扰动Sumudu变换方法(HPSTM) 用于找到时间分数SCSHR Odinger的数值解 具有谐波振荡器的方程。这些非线性时间分数氏菌 方程描述了物理学中的各种现象,例如量子的运动 振荡器,晶格振动,电磁波传播, uid oW等。本研究的主要目标是表现出有效性 HPSTM,不需要小参数并避免线性化和 身体不切实际的假设。 结果表明,提出的计划 是研究大类问题的强大工具。 这项研究表明 通过HPSTM获得的结果是准确且有效的分析 复杂系统的非线性行为和其他可用的高效 分析方案。

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