Confinement of fermions by mixed vector-scalar linear potentials in two-dimensional space-time
arXiv:hep-th/0209196 · doi:10.1016/S0375-9601(02)01414-7
Abstract
The problem of confinement of fermions in 1+1 dimensions is approached with a linear potential in the Dirac equation by considering a mixing of Lorentz vector and scalar couplings. Analytical bound-states solutions are obtained when the scalar coupling is of sufficient intensity compared to the vector coupling.
11 pages
References in corpus (4)
- Solution of the one-dimensional Dirac equation with a linear scalar potential
- Comment on "Fun and frustration with quarkonium in a 1+1 dimension," by R. S. Bhalerao and B. Ram [Am. J. Phys. 69 (7), 817-818 (2001)]
- Comment on "Fun and frustration with quarkonium in a 1+1 dimension," by R. S. Bhalerao and B. Ram [Am. J. Phys. 69 (7), 817-818 (2001)]
- Comment on Solution of the Relativistic Dirac-Morse Problem
Cited by in corpus (20)
- Klein-Gordon particles in mixed vector-scalar inversely linear potentials
- Bound states by a pseudoscalar Coulomb potential in 1+1 dimensions
- Exact closed-form solutions of the Dirac equation with a scalar exponential potential
- Confinement of neutral fermions by a pseudoscalar double-step potential in (1+1) dimensions
- Bounded solutions of neutral fermions with a screened Coulomb potential
- Bounded solutions of fermions in the background of mixed vector-scalar Pöschl-Teller-like potentials
- Exact solution for a fermion in the background of a scalar inversely linear potential
- The Dirac Equation in (1+2)-dimensional Gürses space-time backgrounds
- Bounded solutions of fermions in the background of mixed vector-scalar inversely linear potentials
- Confinement of spinless particles by Coulomb potentials in two-dimensional space-time
- Confinement of spin-0 and spin-1/2 particles in a mixed vector-scalar coupling with unequal shapes for the potentials
- Thermodynamics Quantities for the Klein-Gordon Equation with a Linear plus Inverse-linear Potential: Biconfluent Heun functions
- Bound states of bosons and fermions in a mixed vector-scalar coupling with unequal shapes for the potentials
- Pseudospin and spin symmetries in 1+1 dimensions: The case of the Coulomb potential
- Generalized Ladder Operators for the Dirac-Coulomb Problem via SUSY QM
- Dirac equation in low dimensions: The factorization method
- Scattering and bound states of fermions in a mixed vector-scalar smooth step potential
- Stationary states of fermions in a sign potential with a mixed vector-scalar coupling
- Confinement of fermions in tachyon matter
- Unsuitable use of spin and pseudospin symmetries with a pseudoscalar Cornell potential