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Computational aspect of fermi distribution application on fission yield data calculation

机译:费米分布在裂变产率数据计算中的应用计算方面

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摘要

In fission toy model (FTM), point particle treats as nucleon. It is assumed that nucleons do not interact between them; nucleon distribution adopts Fermi distribution function. The sigma parameterσis introduced as the surface thickness of the nucleus in the model. One random value of sigma represents one fission event. Rupture neck is approximated by using polynomial of n-th order, where n is the even number. The spheres and neck surfaces shape the droplet. Elongation, which is the distance value between two centers of mass is obtained by summing two distances from the center of distribution function and distribution function intersection point. By this method, the elongation parameter value connects nucleon distribution with neck rupture function. This work will show fission yield data results from fission toy model, which combines of Fermi distribution and polynomial neck function.
机译:在裂变玩具模型(FTM)中,点粒子被视为核子。假定核子在它们之间不相互作用。核子分布采用费米分布函数。 σ参数被引入作为模型中原子核的表面厚度。 σ的一个随机值表示一个裂变事件。通过使用n阶多项式来近似断裂颈,其中n是偶数。球体和颈部表面形成液滴。伸长率是两个质心之间的距离值,是通过将距分布函数中心和分布函数交点的两个距离相加而得出的。通过这种方法,伸长率参数值将核子分布与颈部断裂功能联系起来。这项工作将显示裂变玩具模型的裂变产量数据结果,该模型结合了费米分布和多项式颈函数。

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