A gamma-rigid version (with gamma=0) of the X(5) critical point symmetry is constructed. The model, to be called X(3) since it is proved to cointain three degrees of freedom, utilizes an infinite well potential, is based on exact separation of variables, and leads to parameter free (up to overall scale factors) predictions for spectra and B(E2) transition rates, which are in good agreement with existing experimental data for Os and Pt. An unexpected similarity of the beta 1 bands of the X(5) nuclei Nd-150, Sm-152, Gd-154, and Dy-156 to the X(3) predictions is observed
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...
A gamma-rigid version (with gamma = 0) of the X(5) critical point symmetry is constructed. The model...
AbstractA γ-rigid version (with γ=0) of the X(5) critical point symmetry is constructed. The model, ...
Abstract. A γ-rigid version (with γ = 0) of the X(5) critical point symmetry is constructed. The mod...
A gamma-rigid solution of the Bohr Hamiltonian for gamma=30 degrees is derived. Bohr Hamiltonians be...
The parameter independent (up to overall scale factors) predictions of the X(5)-$\beta^2$, X(5)-$\be...
In this paper, we present a model which is composed of two parts related to the special critical poi...
The gamma- rigid solution of the Bohr Hamiltonian with the beta-soft potential and 0 degrees <= g...
The critical point T(5) symmetry for the spherical to triaxially deformed shape phase transition is ...
Algebraic collective model calculations for even-even xenon isotopes Xe-128,Xe-130 have been perform...
Starting from the original collective Hamiltonian of Bohr and separating the ¯ and ° variables as in...
AbstractThe critical point T(5) symmetry for the spherical to triaxially deformed shape phase transi...
Two solvable Hamiltonians for describing the dynamic gamma deformations are proposed. The limiting c...
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...
A gamma-rigid version (with gamma = 0) of the X(5) critical point symmetry is constructed. The model...
AbstractA γ-rigid version (with γ=0) of the X(5) critical point symmetry is constructed. The model, ...
Abstract. A γ-rigid version (with γ = 0) of the X(5) critical point symmetry is constructed. The mod...
A gamma-rigid solution of the Bohr Hamiltonian for gamma=30 degrees is derived. Bohr Hamiltonians be...
The parameter independent (up to overall scale factors) predictions of the X(5)-$\beta^2$, X(5)-$\be...
In this paper, we present a model which is composed of two parts related to the special critical poi...
The gamma- rigid solution of the Bohr Hamiltonian with the beta-soft potential and 0 degrees <= g...
The critical point T(5) symmetry for the spherical to triaxially deformed shape phase transition is ...
Algebraic collective model calculations for even-even xenon isotopes Xe-128,Xe-130 have been perform...
Starting from the original collective Hamiltonian of Bohr and separating the ¯ and ° variables as in...
AbstractThe critical point T(5) symmetry for the spherical to triaxially deformed shape phase transi...
Two solvable Hamiltonians for describing the dynamic gamma deformations are proposed. The limiting c...
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...
A coupling scheme for even-even nuclei with the X(5) critical point symmetry coupled to a single val...