activity
19972026
most citedA Pedestrian Introduction to Gamow Vectors

79 citations · 590 across the 58 of their papers we have counts for

collaborators

63 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…

nucl-th2026

The Birman-Schwinger operator for the Cornell Hamiltonian

O Civitarese, S. Fassari, M. Gadella +1

Quantum Chromodynamics is the theory of strong interactions. It has been shown during the last decades that it describes correctly most of the properties of hadrons at high energy.…

math.CA2025

An Extended Picard Method to solve non-linear systems of ODE with applications

Manuel Gadella, Luis P. Lara

We provide of a method to integrate first order non-linear systems of differential equations with variable coefficients. It determines approximate solutions given initial or bounda…

math.CA2024

A note on linear differential equations with variable coefficients

Manuel Gadella, Luis Pedro Lara

In this manuscript, we deal with some particular type of homogeneous first order linear systems with variable coefficients, in which we provide qualitative properties of the soluti…

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…

math-ph2023

Gelfand Triplets, Continuous and Discrete Bases and Legendre Polynomials

Enrico Celeghini, Manuel Gadella, Mariano A. del Olmo

We consider a basis of square integrable functions on a rectangle, contained in , constructed with Legendre polynomials, suitable, for instance, for the analogical description…