The matrix elements of the quadrupole variables and canonic conjugate momenta emerging from collective nuclear models are calculated within an SU(1, 1) x O(5) basis. Using a harmonic oscillator implementation of the SU(1, 1) degree of freedom, one can show that the matrix elements of the quadrupole phonon creation and annihilation operators can be calculated in a pure algebraic way, making use of an intermediate state method
Microscopic energy density functionals have become a standard tool for nuclear structure calculation...
The framework of relativistic energy density functionals is extended to include correlations related...
PTHWe present a study of the collective quadrupole excitations in some medium heavy transitional nuc...
The matrix elements of the quadrupole variables and canonic conjugate momenta emerging from collecti...
The matrix elements of the quadrupole collective variables, emerging from collective nuclear models,...
The algebraic derivation of the matrix elements of the quadrupole collective variables within the ca...
The spectral properties of a tractable collective model Hamiltonian are studied. The potential energ...
We explore the dynamical symmetries of the shell model number conserving algebra, which define three...
We investigate the use of an operatorial basis in a self-consistent theory of large amplitude collec...
We explore the dynamical symmetries of the shell model number conserving algebra, which define three...
The microscopic dynamics of oblate-prolate shape coexistence/mixing phenomena in 68Se and 72Kr are s...
By using the method of the quantum mechanical description of collective motion, the relation be-twee...
W c study collective modes in a nucleus "rotating " about the symmetry axis by using a sch...
Based on the idea of a dynamical symmetry group, algebraic models of nuclear structure have proven t...
A set of non-linear dynamical equations for monopole and quadrupole moments of nuclei is derived fro...
Microscopic energy density functionals have become a standard tool for nuclear structure calculation...
The framework of relativistic energy density functionals is extended to include correlations related...
PTHWe present a study of the collective quadrupole excitations in some medium heavy transitional nuc...
The matrix elements of the quadrupole variables and canonic conjugate momenta emerging from collecti...
The matrix elements of the quadrupole collective variables, emerging from collective nuclear models,...
The algebraic derivation of the matrix elements of the quadrupole collective variables within the ca...
The spectral properties of a tractable collective model Hamiltonian are studied. The potential energ...
We explore the dynamical symmetries of the shell model number conserving algebra, which define three...
We investigate the use of an operatorial basis in a self-consistent theory of large amplitude collec...
We explore the dynamical symmetries of the shell model number conserving algebra, which define three...
The microscopic dynamics of oblate-prolate shape coexistence/mixing phenomena in 68Se and 72Kr are s...
By using the method of the quantum mechanical description of collective motion, the relation be-twee...
W c study collective modes in a nucleus "rotating " about the symmetry axis by using a sch...
Based on the idea of a dynamical symmetry group, algebraic models of nuclear structure have proven t...
A set of non-linear dynamical equations for monopole and quadrupole moments of nuclei is derived fro...
Microscopic energy density functionals have become a standard tool for nuclear structure calculation...
The framework of relativistic energy density functionals is extended to include correlations related...
PTHWe present a study of the collective quadrupole excitations in some medium heavy transitional nuc...