HFB3: an axial HFB solver with Gogny forces using a 2-center HO basis (C++/Python)
N. Dubray, J. P. Ebran, P. Carpentier, M. Frosini, A. Zdeb, N. Pillet, J. Newsome, M. Verri\`ere, G. Accorto, D. Regnier

TL;DR
HFB3 is a computational tool that solves axial nuclear HFB equations using a 2-center harmonic oscillator basis, effectively modeling elongated nuclear systems and fission processes with flexible observables and constraints.
Contribution
The paper introduces HFB3, a novel axial HFB solver utilizing a 2-center HO basis with Gogny forces, optimized for describing elongated nuclei and fission, with Python integration.
Findings
Accurately describes highly elongated nuclear systems.
Efficiently models nuclear fission processes.
Provides comprehensive observables and constraints.
Abstract
The HFB3 program solves the axial nuclear Hartree-Fock-Bogoliubov (HFB) equations using bases formed by either one or two sets of deformed Harmonic Oscillator (HO) solutions with D1-type and D2-type Gogny effective nucleon-nucleon interactions. Using two sets of HO solutions shifted along the z-axis (2-center basis) allows to accurately describe highly elongated nuclear systems while keeping a moderate basis size, making this type of basis very convenient for the description of the nuclear fission process. For the description of odd-even and odd-odd systems, the equal-filling-approximation is used. Several observables can be calculated by the program, including the mean values of the multipole moments, nuclear radii, inertia tensors following Adiabatic Time-Dependent Hartree-Fock-Bogoliubov (ATDHFB) or Generator Coordinate Method (GCM) prescriptions, local and non-local one-body…
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