A recently developed formalism is used to carry out generator coordinate method calculations using a set of Hartree-Fock-Bogoliubov wave functions, where each of the members of the set can be expanded in an arbitrary basis. In this paper it is assumed that the HFB wave functions are expanded in harmonic oscillator (HO) bases with different oscillator lengths. General expressions to compute the required matrix elements of arbitrary operators are given. The application of the present formalism to the case of fission is illustrated with an exampl
I describe harmonic-oscillator-based effective theory (HOBET) and explore the extent to which the ef...
Using vibrational wave functions of two relatively displaced harmonic oscillators of arbitrary frequ...
Dynamical description of low energy fission is, in our full microscopic approach, decomposed in two ...
A recently developed formalism is used to carry out generator coordinate method calculations using a...
We apply a formalism recently developed to carry out Generator Coordinate Method calculations using ...
The existing formalism used to compute the operator overlaps necessary to carry out generator coordi...
A systematic approach for expanding non-deformed harmonic oscillator basis states in terms of deform...
The transformed harmonic oscillator basis (THO) is derived by a local scaling-point transformation o...
In this Letter, we present a new expression for the overlaps of wave functions in Hartree-Fock-Bogol...
The wave function of a self-bound system in the absence of external fields must be invariant in resp...
We present new formulae for the matrix elements of one-body and two-body physical operators, which a...
AbstractWe present new formulae for the matrix elements of one-body and two-body physical operators,...
The Hill-Wheeler ansatz for the total wave function, within the Generator Coordinate Method framewor...
It has been recently shown that some Gogny finite-range interactions suffer from finite-size instabi...
The scaled harmonic oscillator basis (SHO) is derived by a local scaling-point transformation of the...
I describe harmonic-oscillator-based effective theory (HOBET) and explore the extent to which the ef...
Using vibrational wave functions of two relatively displaced harmonic oscillators of arbitrary frequ...
Dynamical description of low energy fission is, in our full microscopic approach, decomposed in two ...
A recently developed formalism is used to carry out generator coordinate method calculations using a...
We apply a formalism recently developed to carry out Generator Coordinate Method calculations using ...
The existing formalism used to compute the operator overlaps necessary to carry out generator coordi...
A systematic approach for expanding non-deformed harmonic oscillator basis states in terms of deform...
The transformed harmonic oscillator basis (THO) is derived by a local scaling-point transformation o...
In this Letter, we present a new expression for the overlaps of wave functions in Hartree-Fock-Bogol...
The wave function of a self-bound system in the absence of external fields must be invariant in resp...
We present new formulae for the matrix elements of one-body and two-body physical operators, which a...
AbstractWe present new formulae for the matrix elements of one-body and two-body physical operators,...
The Hill-Wheeler ansatz for the total wave function, within the Generator Coordinate Method framewor...
It has been recently shown that some Gogny finite-range interactions suffer from finite-size instabi...
The scaled harmonic oscillator basis (SHO) is derived by a local scaling-point transformation of the...
I describe harmonic-oscillator-based effective theory (HOBET) and explore the extent to which the ef...
Using vibrational wave functions of two relatively displaced harmonic oscillators of arbitrary frequ...
Dynamical description of low energy fission is, in our full microscopic approach, decomposed in two ...