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V. Y. Fainberg and B. M. Pimentel, “Duffin-Kemmer-Petiau and Klein-Gordon-Fock Equations for Electromagnetic, Yang-Mills and External Gravitational Field Interactions: Proof of Equivalence,” Physics Letters A, Vol. 271, No. 1-2, 2000, pp. 16-25. doi:10.1016/S0375-9601(00)00330-3

has been cited by the following article:

• TITLE: Relativistic Schrödinger Wave Equation for Hydrogen Atom Using Factorization Method

  AUTHORS: Mohammad Reza Pahlavani, Hossein Rahbar, Mohsen Ghezelbash

  KEYWORDS: Relativistic Schrödinger Wave Equation; Factorization Method; Ladder Operators; Supersymmetry; Spin

  JOURNAL NAME: Open Journal of Microphysics, Vol.3 No.1, February 27, 2013

  ABSTRACT: In this investigation a simple method developed by introducing spin to Schrodinger equation to study the relativistic hydrogen atom. By separating Schrodinger equation to radial and angular parts, we modify these parts to the associated Laguerre and Jacobi differential equations, respectively. Bound state Energy levels and wave functions of relativistic Schrodinger equation for Hydrogen atom have been obtained. Calculated results well matched to the results of Dirac’s relativistic theory. Finally the factorization method and supersymmetry approaches in quantum mechanics, give us some first order raising and lowering operators, which help us to obtain all quantum states and energy levels for different values of the quantum numbers n and m.