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Bound State Solution of Dirac Equation for Hulthen Plus Trigonometric Rosen Morse Non-central Potential Using Romanovski Polynomial

机译:使用Romanovski多项式的Hulthen Plus Trigonometric Rosen摩尔斯非中心潜力的DIRAC方程的绑定状态解

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The bound state solutions of Dirac equation for Hulthen and trigonometric Rosen Morse non-central potential are obtained using finite Romanovski polynomials. The approximate relativistic energy spectrum and the radial wave functions which are given in terms of Romanovski polynomials are obtained from solution of radial Dirac equation. The angular wave functions and the orbital quantum number are found from angular Dirac equation solution. In non -relativistic limit, the relativistic energy spectrum reduces into non-relativistic energy. Keywords:Dirac equation, bound state solution, Hulthen potential, trigonometric Rosen-Morse, non-central potential, Romanovski polynomials.
机译:利用有限的Romanovski多项式获得了霍尔亨和三角罗森摩尔斯非中心电位的Dirac方程的绑定状态解。从径向DIAC方程的溶液获得romanovski多项式以罗马诺夫斯基多​​项式给出的近似相对论能谱和径向波函数。角波函数和轨道量子数来自角度达角等式解决方案。在非椭圆的极限中,相对论能谱降低到非相对论能量。关键词:DIRAC方程,束缚状态解决方案,洪水势,三角型罗森 - 莫尔斯,非中心电位,罗马诺夫多项式。

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