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Multi-group lattice Boltzmann method for criticality problems

机译:临界问题的多组格子玻尔兹曼方法

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摘要

In this paper, Lattice Boltzmann methodology (LBM) has been developed for the criticality search for the nuclear reactor systems. It is noted that the LBM has not been used for criticality calculations in optically thin (mean free path of neutrons close to system dimensions) and highly anisotropic systems. In order to solve such problems the number of angular directions need to be increased. Various criticality benchmarks with one group and multi-group cross-section including both isotropic and anisotropic scattering have been solved. The solution of these 1D benchmark problems not only verifies the solution methodology, but also demonstrates that multiplication factor of the critical systems having dimension close to mean free path of neutron travel can also be accurately predicted using higher angular discretization. Since LBM approach is relatively simple in implementation it can be effectively used and has a potential to provide easy and convenient solution of neutron transport equation. (C) 2019 Elsevier Ltd. All rights reserved.
机译:在本文中,已经开发出莱迪思·玻尔兹曼方法论(LBM)来进行核反应堆系统的临界搜索。注意,LBM尚未用于光学稀薄(中子的平均自由程接近系统尺寸)和高度各向异性的系统中的临界计算。为了解决这样的问题,需要增加角度方向的数量。解决了具有一组横截面和一组横截面(包括各向同性和各向异性散射)的各种临界基准。这些一维基准问题的解决方案不仅验证了解决方法,而且证明了具有较高角度离散化的尺寸也接近中子行进平均自由程的关键系统的倍增系数也可以得到准确预测。由于LBM方法在实施中相对简单,因此可以有效地使用它,并且有可能为中子输运方程提供简便的解决方案。 (C)2019 Elsevier Ltd.保留所有权利。

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