activity
19992020
most citedFlavor and chiral oscillations with Dirac wave packets

47 citations · 344 across the 29 of their papers we have counts for

collaborators
Showing hep-thShow all

7 papers · 1 filter

hep-th2009★ 10 cited

Potential Scattering in Dirac Field Theory

S. De Leo, P. Rotelli

We develop the potential scattering of a spinor within the context of perturbation field theory. As an application, we reproduce, up to second order in the potential, the diffusion…

hep-th2008★ 2 cited

Fermion-Fermion Bound State Condition for Scalar Exchanges

Stefano De Leo, Pietro Rotelli

The condition for the existence of a bound state between two fermions exchanging massive scalars is derived. For low scalar mass, we reproduce the scalar field model result. The hi…

hep-th2008★ 2 cited

Bound State Inequality for High Mass Exchanges in a Scalar Field Model

Stefano De Leo, Pietro Rotelli

Ladder diagrams are relevant for the study of bound states. The condition upon the coupling strength for the existence of a bound state has been deduced in a scalar field theory fo…

hep-th2006★ 42 cited

Barrier Paradox in the Klein Zone

Stefano De Leo, Pietro Rotelli

We study the solutions for a one-dimensional electrostatic potential in the Dirac equation when the incoming wave packet exhibits the Klein paradox (pair production). With a barrie…

hep-th2004★ 18 cited

Amplification of coupling for Yukawa potentials

S. De Leo, P. Rotelli

It is well known that Yukawa potentials permit bound states in the Schrodinger equation only if the ratio of the exchanged mass to bound mass is below a critical multiple of the co…

hep-th2001★ 1 cited

Quaternionic Lorentz group and Dirac equation

Stefano De Leo

We formulate Lorentz group representations in which ordinary complex numbers are replaced by linear functions of real quaternions and introduce dotted and undotted quaternionic one…

hep-th1999

Quaternionic Groups in Physics: A Panoramic Review

S. De Leo, G. Ducati

Due to the non-commutative nature of quaternions we introduce the concept of left and right action for quaternionic numbers. This gives the opportunity to manipulate appropriately…