2008
DOI: 10.1103/physrevc.78.044614
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Application of a temperature-dependent liquid-drop model to dynamical Langevin calculations of fission-fragment distributions of excited nuclei

Abstract: A stochastic approach to fission dynamics based on three-dimensional Langevin equations was applied to calculation of the mass-energy and angular distributions of fission fragments. The dependence of the mass-energy distribution parameters on the angular momentum and the anisotropy of the fission-fragment angular distribution on excitation energy have been studied in a wide range of the fissility parameter. A temperature-dependent finite-range liquid-drop model was used in a consistent way to calculate the fun… Show more

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Cited by 75 publications
(47 citation statements)
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“…The calculations are in good agreement with experimental data of lowenergy actinide fission. A number of dynamical models of fission have also been developed using, such as the Langevin approach [71] and the time-dependent HartreeFock-Bogoliubov method [66]. Further quantitative interpretation of mass-division mechanism will add considerably to experimental and theoretical studies related to systematic characters of fission.…”
Section: Discussionmentioning
confidence: 99%
“…The calculations are in good agreement with experimental data of lowenergy actinide fission. A number of dynamical models of fission have also been developed using, such as the Langevin approach [71] and the time-dependent HartreeFock-Bogoliubov method [66]. Further quantitative interpretation of mass-division mechanism will add considerably to experimental and theoretical studies related to systematic characters of fission.…”
Section: Discussionmentioning
confidence: 99%
“…The fission width is calculated following the work of Kramers [4] where the dynamics of the fission degree of freedom is considered similar to that of a Brownian particle in a heat bath. The temperature of the heat bath which represents all the other nuclear degrees of freedom is given by the compound nuclear temperature T. The driving force in a thermo dynamical system such as a hot nucleus is provided by the free energy of the system [5,6]. The rotational energy of the compound nucleus is obtained using the shape-dependent rigid body moment of inertia and is included in the FRLDM potential [7].…”
Section: Statistical Model Analysismentioning
confidence: 99%
“…It should be noted that the driving force in an excited system is not simply the negative gradient of the bare potential V(q), but should contain a thermodynamical correction [7,8,22]. In the present study the Helmholtz free energy F(q) is the thermodynamical driving potential.…”
Section: Influence Of the K Coordinate On The Driving Potentialmentioning
confidence: 99%