AbstractA method is developed to derive simple relations among the reduced matrix elements of the quadrupole operator between low-lying collective states. As an example, the fourth-order scalars of Q are considered. The accuracy and validity of the proposed relations is checked for the ECQF Hamiltonian of the IBM-1 in the whole parameter space of the Casten triangle. Furthermore these relations are successfully tested for low-lying collective states in nuclei for which all relevant data is available
In this work a unitary correlation operator is presented that explicitly describes the short-ranged ...
A method for lower bounds calculation for the lighest atomic nuclei is introduced. The effiency of t...
Collective low-lying levels of light and medium xenon isotopes are deduced from the Generalized Bohr...
A method is developed to derive simple relations among the reduced matrix elements of the quadrupole...
We present results of a calculation of the low-lying collective quadrupole states in even-even nucle...
In a new application of the algebraic interacting vector boson model (IVBM), we exploit the reductio...
In this article we perform systematic calculations on low-lying states of 33 nuclei with A=202-212, ...
The algebraic derivation of the matrix elements of the quadrupole collective variables within the ca...
The generalized Bohr Hamiltonian is applied to a description of low-lying collective excitations in ...
The microscopic dynamics of oblate-prolate shape coexistence/mixing phenomena in 68Se and 72Kr are s...
The validity of the few-level approximation in dipole-dipole interacting collective systems is discu...
© 2020 American Physical Society. Background: Several collective low-lying states are observed in Zr...
The matrix elements of the quadrupole variables and canonic conjugate momenta emerging from collecti...
The classication of low-lying excited states in even even deformed nuclei has been done. The availab...
The quadrupole collective Hamiltonian, based on relativistic energy density functionals, is extended...
In this work a unitary correlation operator is presented that explicitly describes the short-ranged ...
A method for lower bounds calculation for the lighest atomic nuclei is introduced. The effiency of t...
Collective low-lying levels of light and medium xenon isotopes are deduced from the Generalized Bohr...
A method is developed to derive simple relations among the reduced matrix elements of the quadrupole...
We present results of a calculation of the low-lying collective quadrupole states in even-even nucle...
In a new application of the algebraic interacting vector boson model (IVBM), we exploit the reductio...
In this article we perform systematic calculations on low-lying states of 33 nuclei with A=202-212, ...
The algebraic derivation of the matrix elements of the quadrupole collective variables within the ca...
The generalized Bohr Hamiltonian is applied to a description of low-lying collective excitations in ...
The microscopic dynamics of oblate-prolate shape coexistence/mixing phenomena in 68Se and 72Kr are s...
The validity of the few-level approximation in dipole-dipole interacting collective systems is discu...
© 2020 American Physical Society. Background: Several collective low-lying states are observed in Zr...
The matrix elements of the quadrupole variables and canonic conjugate momenta emerging from collecti...
The classication of low-lying excited states in even even deformed nuclei has been done. The availab...
The quadrupole collective Hamiltonian, based on relativistic energy density functionals, is extended...
In this work a unitary correlation operator is presented that explicitly describes the short-ranged ...
A method for lower bounds calculation for the lighest atomic nuclei is introduced. The effiency of t...
Collective low-lying levels of light and medium xenon isotopes are deduced from the Generalized Bohr...