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Approximation Solution of Schrodinger Equation for Q-Deformed Rosen-Morse Using Supersymmetry Quantum Mechanics (SUSY QM)

机译:使用超对称量子力学(SUSY QM)Q-变形Rosen-Morse的Schrodinger方程的近似解

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The approximate analytical solution of Schrodinger equation for Q-Deformed Rosen-Morse potential was investigated using Supersymmetry Quantum Mechanics (SUSY QM) method. The approximate bound state energy is given in the closed form and the corresponding approximate wave function for arbitrary l-state given for ground state wave function. The first excited state obtained using upper operator and ground state wave function. The special case is given for the ground state in various number of q. The existence of Rosen-Morse potential reduce energy spectra of system. The larger value of q, the smaller energy spectra of system.
机译:使用超对称量子力学(SUSY QM)方法研究了Schrodinger方程的近似分析Q-变形摩尔斯潜力电位的分析解决方法。近似边界状态能量以封闭的形式和对接地态波函数给出的任意L状态的相应近似波函数给出。使用上操作员和地态波函数获得的第一个激励状态。在各种数量的Q中给出了特殊情况。罗森摩尔斯潜力的存在减少了系统的能谱。 Q的较大值,系统的较小能谱。

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