International audienceWe discuss weakly bound states of a few-fermion system having spin-isospin symmetry. This corresponds to the nuclear physics case in which the singlet, a_0, and triplet, a_1, n - p scattering lengths are large with respect to the range of the nuclear interaction. The ratio of the two is about a_0/a_1 sim -4.31. This value defines a plane in which a_0 and a_1 can be varied up to the unitary limit, 1/a_0 = 0 and 1/a_1 = 0, maintaining its ratio fixed. Using a spin dependant potential model we estimate the three-nucleon binding energy along that plane. This analysis can be considered an extension of the Efimov plot for three bosons to the case of three 1/2-spin-isospin fermions
The charge-independence breaking of the nuclear interaction is analyzed by means of energy differenc...
The strong interactions among nucleons have an approximate spin-isospin exchange symmetry that arise...
A representation without explicit use of the isospin formalism is developed for the precise study of...
International audienceWe discuss weakly bound states of a few-fermion system having spin-isospin sym...
We discuss weakly bound states of a few-fermion system having spin-isospin symmetry. This correspond...
We discuss weakly bound states of a few-fermion system having spin-isospin symmetry. This correspond...
International audienceThe equal mass three-fermion system having 1/2 spin-isospin symmetry is study ...
The nuclear 3-body problem in which two particles are identical is investigated, by assuming separab...
A brief review of a three-dimensional (3D) numerical method to solve few-nucleon bound and scatterin...
We have investigated the possible existence of a quasi-bound state for the Σ-Σ-α system in the frame...
We have investigated the possible existence of a quasi-bound state for the Σ-Σ-α system in the frame...
We study the $$\varXi ^- nn$$ ($$S=-2,\,I=3/2,\,J^P={1/2}^+$$) three-body system using low-energy ef...
Solving the simplified model of the Hartree-Fock Bogoliubov equation in coordinate space with the co...
The pion-nucleon coupling constant is calculated from first principles by use of the N/D matrix meth...
We study the J=O bound states for a system of, three identical spin-less particles interacting in pa...
The charge-independence breaking of the nuclear interaction is analyzed by means of energy differenc...
The strong interactions among nucleons have an approximate spin-isospin exchange symmetry that arise...
A representation without explicit use of the isospin formalism is developed for the precise study of...
International audienceWe discuss weakly bound states of a few-fermion system having spin-isospin sym...
We discuss weakly bound states of a few-fermion system having spin-isospin symmetry. This correspond...
We discuss weakly bound states of a few-fermion system having spin-isospin symmetry. This correspond...
International audienceThe equal mass three-fermion system having 1/2 spin-isospin symmetry is study ...
The nuclear 3-body problem in which two particles are identical is investigated, by assuming separab...
A brief review of a three-dimensional (3D) numerical method to solve few-nucleon bound and scatterin...
We have investigated the possible existence of a quasi-bound state for the Σ-Σ-α system in the frame...
We have investigated the possible existence of a quasi-bound state for the Σ-Σ-α system in the frame...
We study the $$\varXi ^- nn$$ ($$S=-2,\,I=3/2,\,J^P={1/2}^+$$) three-body system using low-energy ef...
Solving the simplified model of the Hartree-Fock Bogoliubov equation in coordinate space with the co...
The pion-nucleon coupling constant is calculated from first principles by use of the N/D matrix meth...
We study the J=O bound states for a system of, three identical spin-less particles interacting in pa...
The charge-independence breaking of the nuclear interaction is analyzed by means of energy differenc...
The strong interactions among nucleons have an approximate spin-isospin exchange symmetry that arise...
A representation without explicit use of the isospin formalism is developed for the precise study of...