Physical Review C · 2009 · 72 citations · 44 references
Natural SciencesPhysicsNuclear MaterialsNuclear OrganizationNuclear PhysicsNuclear ForcesNuclear MatterNuclear ModelsNuclear StructureDeformationIsospin Asymmetry DependenceIsospin PhysicsNeutron-rich Nuclear MatterNeutron-rich NucleiNuclear Structure DeterminationQuasiparticle Random-phase ApproximationRandom Phase Approximation
The $E1$ strength is systematically analyzed in very neutron-rich Sn nuclei, beyond $^{132}\mathrm{Sn}$ until $^{166}\mathrm{Sn}$, within the relativistic quasiparticle random phase approximation. The great neutron excess favors the appearance of a deformed ground state for $^{142\ensuremath{-}162}\mathrm{Sn}$. The evolution of the low-lying strength in deformed nuclei is determined by the interplay of two factors, isospin asymmetry and deformation: while greater neutron excess increases the total low-lying strength, deformation hinders and spreads it. Very neutron rich deformed nuclei may not be as good candidates as spherical nuclei like $^{132}\mathrm{Sn}$ for the experimental study of low-lying $E1$ strength.
44
The Ame2003 atomic mass evaluation
G. Audi, A.H. Wapstra, C. Thibault · Nuclear Physics A · 2003 · 4.8K citations
<i>The Nuclear Many-Body Problem</i>
Peter Smith Ring, Peter Schuck, M. R. Strayer · Physics Today · 1983 · 3.7K citations
Relativistic calculation of nuclear matter and the nuclear surface
J. Boguta, A.R. Bodmer · Nuclear Physics A · 1977 · 1.3K citations