The relation of the recently proposed E(5) critical point symmetry with the interacting boson model is investigated. The large-N limit of the interacting boson model at the critical point in the transition from U(5) to O(6) is obtained by solving the Richardson equations. It is shown explicitly that this algebraic calculation leads to the same results as the solution of the Bohr differential equation with a b4 potential.DGICYT BFM2002-0331
In this paper, Landau theory for phase transitions is shown to be a useful approach for quantal syst...
Exact solutions of the Bohr Hamiltonian with a five-dimensional square well potential, in isolation ...
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...
The relation of the recently proposed E(5) critical point symmetry with the interacting boson model...
A solvable extended Hamiltonian that includes multipair interactions among s and d bosons up to infi...
The connections between the E(5) models [the original E(5) using an infinite square well, E(5)-β4, E...
In a unified algebraic scheme, we investigate the relation between the E(5) symmetry and the interac...
We investigate the finite-size scaling exponents for the critical point at the shape-phase transitio...
The U(5)-O(6) transitional behaviour of the interacting Boson model in the large-N limit is revisite...
The connections between the X(5) models [the original X(5) using an infinite square well, X(5)-β8, X...
Exact numerical results of the interacting boson model Hamiltonian along the integrable line from U(...
The connections between the Ε(5)-models (the original Ε(5) using an infinite square well, Ε(5) - β4 ...
The connections between the X(5)-models (the original X(5) using an infinite square well, X(5)- 8, ...
Exact numerical results of the interacting boson model Hamiltonian along the integrable line from U...
We study the quantum phase transition mechanisms that arise in the interacting boson model. We show ...
In this paper, Landau theory for phase transitions is shown to be a useful approach for quantal syst...
Exact solutions of the Bohr Hamiltonian with a five-dimensional square well potential, in isolation ...
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...
The relation of the recently proposed E(5) critical point symmetry with the interacting boson model...
A solvable extended Hamiltonian that includes multipair interactions among s and d bosons up to infi...
The connections between the E(5) models [the original E(5) using an infinite square well, E(5)-β4, E...
In a unified algebraic scheme, we investigate the relation between the E(5) symmetry and the interac...
We investigate the finite-size scaling exponents for the critical point at the shape-phase transitio...
The U(5)-O(6) transitional behaviour of the interacting Boson model in the large-N limit is revisite...
The connections between the X(5) models [the original X(5) using an infinite square well, X(5)-β8, X...
Exact numerical results of the interacting boson model Hamiltonian along the integrable line from U(...
The connections between the Ε(5)-models (the original Ε(5) using an infinite square well, Ε(5) - β4 ...
The connections between the X(5)-models (the original X(5) using an infinite square well, X(5)- 8, ...
Exact numerical results of the interacting boson model Hamiltonian along the integrable line from U...
We study the quantum phase transition mechanisms that arise in the interacting boson model. We show ...
In this paper, Landau theory for phase transitions is shown to be a useful approach for quantal syst...
Exact solutions of the Bohr Hamiltonian with a five-dimensional square well potential, in isolation ...
The concept of critical point symmetry refers to the special solutions of the Bohr Hamiltonian, know...