On the Role of Differentiation Parameter in a Bound State Solution of the Klein-Gordon Equation
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Publication:3387710
DOI10.1088/0253-6102/71/3/267zbMath1452.81100arXiv1811.10251OpenAlexW2950711781MaRDI QIDQ3387710
Publication date: 13 January 2021
Published in: Communications in Theoretical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1811.10251
Klein-Gordon equationbound state spectrumanalytic solutionsgeneralized symmetric Woods-Saxon potentialspin symmetry limit
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Cites Work
- Approximately analytical solutions of the Manning-Rosen potential with the spin-orbit coupling term and spin symmetry
- The spin symmetry for deformed generalized Pöschl-Teller potential
- Scattering, bound, and quasi-bound states of the generalized symmetric Woods-Saxon potential
- Remarks on the Woods–Saxon potential
- Bound states of the Dirac equation for the generalized Woods–Saxon potential in pseudospin and spin symmetry limits
- Exact Analytical Solution of the Klein–Gordon Equation in the Generalized Woods–Saxon Potential
- Spin symmetry in the relativistic symmetrical well potential including a proper approximation to the spin–orbit coupling term
- KLEIN TUNNELLING AND THE KLEIN PARADOX
- Superstatistics of the Klein–Gordon equation in deformed formalism for modified Dirac delta distribution
- Exact solutions of the Klein–Gordon equation with scalar and vector ring-shaped potentials
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