Hartree-Fock-Bogoliubov calculations in coordinate space: Neutron-rich sulfur, zirconium, cerium, and samarium isotopes

Using the Hartree-Fock-Bogoliubov mean field theory in coordinate space, we investigate ground state properties of the sulfur isotopes from the line of stability up to the two-neutron dripline $\left({}^{34-52}\mathrm{S}\right)$. In particular, we calculate two-neutron separation energies, quadrupole moments, and rms radii for protons and neutrons. Evidence for shape coexistence is found in the very neutron-rich sulfur isotopes. We compare our calculations with results from relativistic mean field theory and with available experimental data. We also study the properties of neutron-rich zirconium $\left({}^{102,104}\mathrm{Zr}\right)$, cerium $\left({}^{152}\mathrm{Ce}\right)$, and samarium $\left({}^{158,160}\mathrm{Sm}\right)$ isotopes which exhibit very large prolate quadrupole deformations.