THE ADO METHOD FOR SOLVING ONE-DIMENSIONAL DEEP-PENETRATION TRANSPORT PROBLEMS

D. L. Ribeiro, M. P. Rodrigues, J. F. P. Filho
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Abstract

In this work, the Analytical Discrete Ordinate method (ADO method) is used to solve deep-penetration transport problems in one-dimensional Cartesian geometry, subject to isotropic and linear anisotropic scattering effects. The regime is considered permanent, the media are homogeneous, and the fluxes are caused by sources located on the boundaries of the domain. In addition, the energy fluctuations will be considered as not significant, characterizing the phenomena as monoenergetic problems. In order to validate the code, method and provide benchmark results, some test problems will be treated and results will be discussed. In particular, the ADO method generated fairly accurate results when compared to other methods based on SN approaches, at a relatively low computational cost.
求解一维深侵输运问题的ado方法
本文采用解析离散坐标法(ADO法)求解一维笛卡尔几何中受各向同性和线性各向异性散射影响的深穿透输运问题。该状态被认为是永久性的,介质是均匀的,通量是由位于区域边界上的源引起的。此外,能量波动将被认为不显著,表征为单能问题的现象。为了验证代码、方法并提供基准测试结果,将处理一些测试问题并讨论测试结果。特别是,与其他基于SN方法的方法相比,ADO方法产生的结果相当准确,且计算成本相对较低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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