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Giant dipole resonance decay from fusion-fission and quasifission of hot thorium nuclei
31
Citations
17
References
1992
Year
Nuclear DecayExperimental Nuclear PhysicsNuclear PhysicsPhysicsNuclear FissionNatural SciencesNuclear DataLiquid Drop ShapeKinetic EnergyNuclear TheoryEngineeringNuclear ReactionsPrompt EmissionHot Thorium NucleiGiant Dipole ResonanceNeutron ScatteringHigh-energy Nuclear ReactionNuclear Energy
Giant dipole resonance (GDR) \ensuremath{\gamma} rays were measured in kinematic coincidence with fission fragments in the reactions $^{16}\mathrm{O}$${+}^{208}$Pb at 140 MeV, and $^{32}\mathrm{S}$${+}^{\mathrm{nat}}$W at 185, 215, and 230 MeV bombarding energy, leading to $^{\mathrm{\ensuremath{\sim}}216,224}\mathrm{Th}$ at a temperature of T\ensuremath{\approxeq}1.8 to 2.1 MeV. The experiment determined the \ensuremath{\gamma}-ray spectrum and the \ensuremath{\gamma}-ray-fission fragment angular correlation as a function of fragment mass, kinetic energy, and total kinetic energy release. The coincidence \ensuremath{\gamma}-ray spectra are fitted successfully and consistently in terms of the statistical decay of the hot compound system and of the fission fragments, when a large nuclear dissipation (\ensuremath{\gamma}=10) and, for the $^{32}\mathrm{S}$${+}^{\mathrm{nat}}$W reaction, the GDR \ensuremath{\gamma} emission during the quasifission process is included. The \ensuremath{\gamma}-ray-fission fragment angular correlation indicates a deformed compound system in $^{224}\mathrm{Th}$ of either strongly prolate (\ensuremath{\beta}=0.3) or noncollective oblate (\ensuremath{\beta}=-0.1) shape. This is consistent with, but does not prove, a transition to a liquid drop shape having occurred at T\ensuremath{\approxeq}1.8 MeV. The quasifission process is successfully included using regular extra-push and extra-extra-push energies and a quasifission lifetime ${\mathrm{\ensuremath{\tau}}}_{\mathrm{QF}}$=(20--40)\ifmmode\times\else\texttimes\fi{}${10}^{\mathrm{\ensuremath{-}}21}$ sec. This is about ten times shorter than the compound nucleus fission lifetime in $^{224}\mathrm{Th}$ at this temperature.
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