activity
19952026
most citedRemarks on Duffin-Kemmer-Petiau theory and gauge invariance

139 citations · 475 across the 24 of their papers we have counts for

collaborators

24 papers

quant-ph2026

Bound States and Resonance Analysis of One-Dimensional Relativistic Parity-Symmetric Two Point Interactions

Carlos A. Bonin, Manuel Gadella, José T. Lunardi +1

We consider the one-dimensional Dirac equation with the most general relativistic contact interaction supported on two points symmetrically located with respect to the origin. In o…

math-ph2025

Planar Dirac equation with radial contact potentials

J. T. Lunardi, S. Salamanca, J. Negro +1

We investigate the planar Dirac equation with the most general time-independent contact (singular) potential supported on a circumference. Taking advantage of the radial symmetry,…

math-ph2024

The one-dimensional Coulomb Hamiltonian: Properties of its Birman-Schwinger operator

S. Fassari, M. Gadella, J. T. Lunardi +2

We study the Birman-Schwinger operator for a self-adjoint realisation of the one-dimensional Hamiltonian with the Coulomb potential. We study both the case in which this Hamiltonia…

quant-ph2018

A probability distribution for quantum tunneling times

José T. Lunardi, Luiz A. Manzoni

We propose a general expression for the probability distribution of real-valued tunneling times of a localized particle, as measured by the Salecker-Wigner-Peres quantum clock. Thi…

math-ph2017★ 18 cited

A note on Duffin-Kemmer-Petiau equation in (1+1) space-time dimensions

José T. Lunardi

In the last years several papers addressed the supposed spin-1 sector of the massive Duffin-Kemmer-Petiau (DKP) equation restricted to (1+1) space-time dimensions. In this note we…

quant-ph2014★ 27 cited

Distributional approach to point interactions in one-dimensional quantum mechanics

Marcos Calçada, José T. Lunardi, Luiz A. Manzoni +1

We consider the one-dimensional quantum mechanical problem of defining interactions concentrated at a single point in the framework of the theory of distributions. The often ill-de…