We describe a method for the accurate calculation of bound-state and resonance energies for one-dimensional potentials. We calculate the shape resonances for symmetric two-barrier potentials and compare them with those coming from the Siegert approximation, the complex scaling method and the box-stabilization method. A comparison of the Breit-Wigner profile and the transmission coefficient about its maximum illustrates that the better the agreement, the sharper the resonance.Instituto de Investigaciones Fisicoquímicas Teóricas y Aplicada
In contrast to bound states, electronically metastable states or resonances still represent a major ...
The optimal resonant tunneling, or the complete tunneling transparence of a biased double-barrier re...
It is known that the quantum states of the nucleus determine the energy levels at which resonances o...
We apply the Riccati–Padé method and the Rayleigh–Ritz method with complex rotation to the study of ...
This thesis is concerned with a research project that aims to investigate the minimum barrier height...
The two-component approach to the one-dimensional Dirac equation is applied to the Woods-Saxon poten...
The energy and the width of resonance states are determined by analytic continuation of bound-state ...
We calculate the single-particle resonances in a spherical Woods-Saxon potential using real stabiliz...
Abstract. This work is motivated by the desire to develop a method that allows for easy and accurate...
We calculate the single-particle resonances in a spherical Woods-Saxon potential using real stabiliz...
The computation of Siegert energies by analytic continuation of bound state energies has recently be...
The double-well potential is a good example, where we can compute the splitting in the bound state e...
The lowest 1Se resonance state in a family of symmetric three-body Coulomb systems is systematically...
This work is devoted to the study of quantum resonances for the Schrödinger operator in the semiclas...
$^{1}$ See for example R. J. LeRoy and W.-K. Liu, J. Chem. Phys. 69, 3622 (1978). $^{2}$ See R. I. P...
In contrast to bound states, electronically metastable states or resonances still represent a major ...
The optimal resonant tunneling, or the complete tunneling transparence of a biased double-barrier re...
It is known that the quantum states of the nucleus determine the energy levels at which resonances o...
We apply the Riccati–Padé method and the Rayleigh–Ritz method with complex rotation to the study of ...
This thesis is concerned with a research project that aims to investigate the minimum barrier height...
The two-component approach to the one-dimensional Dirac equation is applied to the Woods-Saxon poten...
The energy and the width of resonance states are determined by analytic continuation of bound-state ...
We calculate the single-particle resonances in a spherical Woods-Saxon potential using real stabiliz...
Abstract. This work is motivated by the desire to develop a method that allows for easy and accurate...
We calculate the single-particle resonances in a spherical Woods-Saxon potential using real stabiliz...
The computation of Siegert energies by analytic continuation of bound state energies has recently be...
The double-well potential is a good example, where we can compute the splitting in the bound state e...
The lowest 1Se resonance state in a family of symmetric three-body Coulomb systems is systematically...
This work is devoted to the study of quantum resonances for the Schrödinger operator in the semiclas...
$^{1}$ See for example R. J. LeRoy and W.-K. Liu, J. Chem. Phys. 69, 3622 (1978). $^{2}$ See R. I. P...
In contrast to bound states, electronically metastable states or resonances still represent a major ...
The optimal resonant tunneling, or the complete tunneling transparence of a biased double-barrier re...
It is known that the quantum states of the nucleus determine the energy levels at which resonances o...