A search on Dirac equation
arXiv:quant-ph/0702151 · doi:10.1088/0256-307X/24/11/003
Abstract
The solutions, in terms of orthogonal polynomials, of Dirac equation with analytically solvable potentials are investigated within a novel formalism by transforming the relativistic equation into a Schrodinger like one. Earlier results are discussed in a unified framework and certain solutions of a large class of potentials are given.
9 pages
References in corpus (7)
- Energy spectrum of the relativistic Dirac-Morse problem
- Relativistic shape invariant potentials
- An Alternative Treatment for Yukawa-Type Potentials
- Bound State Solutions of Klein-Gordon Equation with the Kratzer Potential
- A search on the Klein-Gordon equation
- Equivalence of two alternative approaches to Schrodinger equations
- Comment on "Relativistic extension of shape-invariant potentials"