Title:
Solutions of one-dimensional Dirac equation associated with exceptional orthogonal polynomials and the parametric symmetry

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dc.contributor.authorSuman Banerjee
dc.contributor.authorRajesh Kumar Yadav
dc.contributor.authorAvinash Khare
dc.contributor.authorNisha Kumari
dc.contributor.authorBhabani Prasad Mandal
dc.date.accessioned2026-02-07T11:29:54Z
dc.date.issued2023
dc.description.abstractWe consider one-dimensional Dirac equation with rationally extended scalar potentials corresponding to the radial oscillator, the trigonometric Scarf and the hyperbolic Pöschl-Teller potentials and obtain their solution in terms of exceptional orthogonal polynomials. Further, in the case of the trigonometric Scarf and the hyperbolic Pöschl-Teller cases, a new family of Dirac scalar potentials is generated using the idea of parametric symmetry and their solutions are obtained in terms of conventional as well as exceptional orthogonal polynomials. © 2023 World Scientific Publishing Company.
dc.identifier.doi10.1142/S0217751X23500690
dc.identifier.issn0217751X
dc.identifier.urihttps://doi.org/10.1142/S0217751X23500690
dc.identifier.urihttps://dl.bhu.ac.in/bhuir/handle/123456789/45155
dc.publisherWorld Scientific
dc.subjectDirac equation
dc.subjectexceptional orthogonal polynomial
dc.subjectparametric symmetry
dc.subjectrationally extended potential
dc.subjectsupersymmetry in quantum mechanics
dc.titleSolutions of one-dimensional Dirac equation associated with exceptional orthogonal polynomials and the parametric symmetry
dc.typePublication
dspace.entity.typeArticle

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