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首页> 外文期刊>The European Physical Journal, A. Hadrons and Nuclei >A method to calculate fission-fragment yields Y(Z, N) versus proton and neutron number in the Brownian shape-motion model Application to calculations of U and Pu charge yields
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A method to calculate fission-fragment yields Y(Z, N) versus proton and neutron number in the Brownian shape-motion model Application to calculations of U and Pu charge yields

机译:布朗运动模型中裂变碎片产额Y(Z,N)与质子和中子数的计算方法在计算U和Pu电荷产额中的应用

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摘要

We propose a method to calculate the two-dimensional (2D) fission-fragment yield Y (Z, N) versus both proton and neutron number, with inclusion of odd-even staggering effects in both variables. The approach is to use the Brownian shape-motion on a macroscopic-microscopic potential-energy surface which, for a particular compound system is calculated versus four shape variables: elongation (quadrupole moment Q(2)), neck d, left nascent fragment spheroidal deformation epsilon(f1), right nascent fragment deformation epsilon(f2) and two asymmetry variables, namely proton and neutron numbers in each of the two fragments. The extension of previous models 1) introduces a method to calculate this generalized potential-energy function and 2) allows the correlated transfer of nucleon pairs in one step, in addition to sequential transfer. In the previous version the potential energy was calculated as a function of Z and N of the compound system and its shape, including the asymmetry of the shape. We outline here how to generalize the model from the "compound-system" model to a model where the emerging fragment proton and neutron numbers also enter, over and above the compound system composition.
机译:我们提出了一种计算二维(2D)裂变碎片屈服强度Y(Z,N)与质子和中子数的关系的方法,两个变量都包括奇偶交错效应。该方法是在宏观-微观势能表面上使用布朗形状运动,对于特定的化合物系统,该形状相对于四个形状变量进行计算:伸长率(四极矩Q(2)),颈d,左新生碎片球状变形epsilon(f1),右新生碎片变形epsilon(f2)和两个不对称变量,即两个碎片中每个的质子数和中子数。先前模型的扩展1)引入了一种计算该广义势能函数的方法,并且2)除了顺序转移之外,还允许一步之内进行核子对的相关转移。在以前的版本中,势能被计算为复合系统Z和N及其形状的函数,包括形状的不对称性。我们在这里概述了如何将模型从“复合系统”模型推广到新出现的碎片质子和中子数也进入复合系统组成之上和之上的模型。

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