The solutions, in terms of orthogonal polynomials, of the 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
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...
The extended Cornell potential which the harmonic oscillator potential is included in the original C...
The importance of the energy spectrum of bound states and their restrictions in quantum mechanics du...
Dirac equations are of fundamental importance for relativistic quantum mechanics and quantum electro...
The extended Cornell potential which the harmonic oscillator potential is included in the original C...
The approximate analytical solutions of the Dirac equation with Hellmann–Frost–Musulin potential hav...
The Dirac equation for an electron in an external electromagnetic field can be regarded as a singula...
We show that the (2 + 1) curved Dirac equation in polar coordinates can be transformed into Schrodin...
The Dirac equation for the special case of a spinor in the relativistic potential with the even and ...
It is shown that the Dirac equation has bound-state solutions for a repulsive scalar linear potentia...
The Dirac equation is exactly solved for a pseudoscalar linear plus Coulomb-like potential in a two-...
The Dirac equation is exactly solved for a pseudoscalar linear plus Coulomb-like potential in a two-...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...
The extended Cornell potential which the harmonic oscillator potential is included in the original C...
The importance of the energy spectrum of bound states and their restrictions in quantum mechanics du...
Dirac equations are of fundamental importance for relativistic quantum mechanics and quantum electro...
The extended Cornell potential which the harmonic oscillator potential is included in the original C...
The approximate analytical solutions of the Dirac equation with Hellmann–Frost–Musulin potential hav...
The Dirac equation for an electron in an external electromagnetic field can be regarded as a singula...
We show that the (2 + 1) curved Dirac equation in polar coordinates can be transformed into Schrodin...
The Dirac equation for the special case of a spinor in the relativistic potential with the even and ...
It is shown that the Dirac equation has bound-state solutions for a repulsive scalar linear potentia...
The Dirac equation is exactly solved for a pseudoscalar linear plus Coulomb-like potential in a two-...
The Dirac equation is exactly solved for a pseudoscalar linear plus Coulomb-like potential in a two-...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
International audienceSolutions of Dirac equation are well known in terms of bi-spinors, but the com...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...