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An investigation of the bound-state solutions of the Klein-Gordon equation for the generalized Woods-Saxon potential in spin symmetry and pseudo-spin symmetry limits

机译:旋转对称性和伪自旋对称极限界面 - 甘逊局部临界 - 达摩子方程界定状态解的研究

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摘要

Recently, scattering of a Klein-Gordon particle in the presence of mixed scalar-vector generalized symmetric Woods-Saxon potential was investigated for the spin symmetric and the pseudo-spin symmetric limits in one spatial dimension. In this paper, the bound-state solutions of the Klein-Gordon equation with mixed scalar-vector generalized symmetric Woods-Saxon potential are examined analytically within the framework of spin and pseudo-spin symmetry limits. We prove that the occurrence of the bound-state energy spectrum exists only in the spin symmetric limit, while in the pseudo-spin symmetric limit, the bound-state spectrum does not exist. Besides the theoretical proof, the Newton-Raphson numerical methods are used to calculate the bound-state energy spectra of a neutral kaon particle, confined in a generalized symmetric Woods-Saxon potential, energy well constituted with repulsive or attractive surface interactions, for the spin and pseudo-spin symmetric limits, respectively. Numerical results are consistent with the non-existence of the bound-state energy spectrum in the pseudo-spin symmetric limit.
机译:最近,研究了在一个空间尺寸中的旋转对称和伪自旋对称限制的旋转对称和伪自旋对称限制的混合标量导航载体广义对称木材 - 撒克逊电位的散射。本文在旋转和伪自旋对称极限框架内分析地检查了具有混合标量载体广义对称木材 - 撒克逊潜力的Klein-Gordon方程的界定状态解。我们证明存在界定状态能谱的发生仅存在于自旋对称极限中,而在伪自旋对称极限中,界限频谱不存在。除了理论证据之外,牛顿-Raphson数值方法用于计算中性kaon颗粒的界定状态能谱,限制在广义对称的木材 - 撒克逊潜在,能量良好地构成了旋转的痉挛或吸引力的表面相互作用。分别和伪自旋对称限制。数值结果与伪自旋对称极限中的界定状态能谱的不存在一致。

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