1979
DOI: 10.1016/0375-9474(79)90342-7
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Q- and Z-dependence of angular momentum transfer in deeply inelastic collisions of 86Kr with 209Bi

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Cited by 73 publications
(18 citation statements)
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“…that the intermediate fissioning system passes through a compound nucleus stage "and looses all memory of the first reaction step except, of course, for the conserved quantities excitation energy and transferred spin. Specifically, the angular distribution of fission fragments has all properties of an intermediate system equilibrated in its shape and orientational degrees of freedom, and the second step fission probability is compatible with the expectations from the statistical model [7,11]. However, in recent inclusive and twobody coincidence measurements of the rather light collision systems 86Kr+ s9y and 166Er at the higher bombarding energy of 12.1 MeV/u, three-body events were found to occur with an unexpectedly large probability [13,14].…”
Section: Introductionmentioning
confidence: 74%
“…that the intermediate fissioning system passes through a compound nucleus stage "and looses all memory of the first reaction step except, of course, for the conserved quantities excitation energy and transferred spin. Specifically, the angular distribution of fission fragments has all properties of an intermediate system equilibrated in its shape and orientational degrees of freedom, and the second step fission probability is compatible with the expectations from the statistical model [7,11]. However, in recent inclusive and twobody coincidence measurements of the rather light collision systems 86Kr+ s9y and 166Er at the higher bombarding energy of 12.1 MeV/u, three-body events were found to occur with an unexpectedly large probability [13,14].…”
Section: Introductionmentioning
confidence: 74%
“…If the spin I is completely aligned along the polar axis (z-axis), W(O, 4~) depends only on the distribution of the projections K of the spin I onto the fission axis [18]. This distribution is assumed to be a Gaussian with variance K~ = Z-~ff, where T is the nuclear temperature and, ~fr the effective moment of inertia at the saddle point [18, 373. In the more general case of incomplete alignment, one can either use a specific (and more or less arbitrary) parametrization describing how the angular momentum is distributed in direction and magnitude [18,[38][39][40], or perform a general multipole expansion of W(O, ~) in spherical harmonics [41].…”
Section: Out-of-plane Distributionmentioning
confidence: 99%
“…The root-mean-square spin values for the heavy fragment, extracted as a function of exit channel charge asymmetry, are shown in ( 10) Here~ J is the moment of inertia of the residual nucleus and is equal to 2/5…”
Section: Resultsmentioning
confidence: 99%