Abstract
The Dirac-equation energy spectrum with a Coulomb potential is solved by means of a purely algebraic method. First a part of the spectrum is found in a self-consistent way and then the complete spectrum is found with the (algebraic) results of a previous paper. Also the quadratic Dirac-equation spectrum is discussed to analyse a way of extracting the physical part out of it,i.e. that part which corresponds to the linear Dirac equation with a Coulomb potential.
Published Version
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