activity
20122020
most citedGround State of the Hydrogen Atom via Dirac Equation in a Minimal Length Scenario

28 citations · 53 across the 5 of their papers we have counts for

collaborators

5 papers

hep-th2020★ 9 cited

An infinite square-well potential as a limiting case of a finite square-well potential in a minimal-length scenario

André Oakes O. Gonçalves, Michael F. Gusson, Bernardo B. Dilem +4

One of the most widely problem studied in quantum mechanics is of an infinite square-well potential. In a minimal-length scenario its study requires additional care because the bou…

hep-th2017★ 10 cited

Dirac -function potential in quasiposition representation of a minimal-length scenario

M. F. Gusson, A. Oakes O. Gonçalves, R. O. Francisco +3

A minimal-length scenario can be considered as an effective description of quantum gravity effects. In quantum mechanics the introduction of a minimal length can be accomplished th…

hep-th2014★ 5 cited

Relativistic Approach to the Hydrogen Atom in a Minimal Length Scenario

R. O. Francisco, T. L. Antonacci Oakes, J. C. Fabris +1

In this work we show that relativistic contributions to the ground state energy of the hydrogen atom arising from the presence of a minimal length introduced by a Lorentz-covariant…

hep-th2013★ 28 cited

Ground State of the Hydrogen Atom via Dirac Equation in a Minimal Length Scenario

T. L. Antonacci Oakes, R. O. Francisco, J. C. Fabris +1

In this work we calculate the correction to the ground state energy of the hydrogen atom due to contributions arising from the presence of a minimal length. The minimal length scen…

hep-th2012★ 1 cited

Neumann boundary conditions inhibiting the SSB in the Coleman-Weinberg mechanism

F. N. Fagundes, R. O. Francisco, B. B. Dilem +1

In this work we show that homogeneous Neumann boundary conditions inhibit the Coleman-Weinberg mechanism for spontaneous symmetry breaking in the scalar electrodynamics if the leng…