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A 1D MONOENERGETIC NEUTRON TRANSPORT BENCHMARK IN AN INFINITE MEDIUM

机译:无限介质中的一维单中子中子运输基准

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Analytical or semi-analytical benchmarks for the neutron transport equation are relatively infrequent. Some may argue they are no longer necessary because of the enormous computing power and computational technology that is now available. While to some extent true, they can still provide valuable code verification and also serve to teach theoretical and numerical transport methods not taught by executing MATLAB, MAPLE or MATHEMATICA programs or Monte Carlo simulations. The focus of this presentation is on a new analytical solution technique for the solution of the 1D, monoenergetic Green's function for neutron transport. In this formulation, we consider the analytical solution to a three-term recurrence for flux moments resulting in a semi-analytical benchmark. We then apply the benchmark to assess the accuracy of the PN approximation leading to a rather unexpected result.
机译:中子输运方程的分析或半分析基准相对较少。有人可能会说,由于现在可用的强大计算能力和计算技术,它们不再是必需的。尽管在一定程度上是对的,但它们仍然可以提供有价值的代码验证,还可以用于教授理论和数字传输方法,而这是执行MATLAB,MAPLE或MATHEMATICA程序或蒙特卡洛模拟所不能教的。本演讲的重点是解决一维单能格林函数对中子传输的新分析解决方案技术。在此公式中,我们考虑了通量矩的三项递归的解析解,从而得出了半分析基准。然后,我们使用基准来评估PN逼近的准确性,从而得出相当意外的结果。

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