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The modified discrete ordinates method for radiative heat transfer in two-dimensional cylindrical medium

机译:二维圆柱介质中辐射换热的改进离散坐标法

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Ray effect is one of the major shortcomings of discrete ordinate method (DOM). It is a consequence of angular discretization, resulting in unphysical oscillations in the solutions, and often occurs in the problems where the temperature of walls is discontinuous. In this paper, the modified DOM (MDOM) is developed for the radiative heat transfer in an axisymmetric cylindrical enclosure, which contains emitting, absorbing and scattering medium, to overcome this shortcoming. The radiative intensity is decomposed into two components, the wall-related and the medium-related ones. The former is determined analytically, whereas the latter is still solved by DOM. In MDOM, the most important step is the evaluation of wall-related incident radiation and radiative heat flux. Two methods to evaluate them are comparatively given: one is the semi-analytical method based on coordinate transformation which is more accurate, and the other is the numerical method with segments integration to treat the discontinuity which is mathematically simpler. Results show that both are effective to mitigate the ray effect, and cost computational time comparable to DOM. Exact semi-analytic solutions for the pure absorbing cases are also given in tabular form for convenience. Besides, alternative boundary conditions for the MDOM proposed by Sakami and Charette (JQSRT, 64(2000) 275-298) are investigated. This type of boundary conditions is proved to have simplified solution procedure, but results in slight unphysical oscillations in the MDOM solutions. (C) 2019 Elsevier Ltd. All rights reserved.
机译:射线效应是离散纵坐标法(DOM)的主要缺点之一。这是角度离散化的结果,导致溶液中出现非物理振荡,并经常发生在壁温不连续的问题中。本文针对轴对称圆柱外壳中的辐射传热开发了改进的DOM(MDOM),以克服这一缺点。该圆柱外壳包含发射,吸收和散射介质。辐射强度被分解为与壁有关的和与介质有关的两个分量。前者是通过分析确定的,而后者仍然可以通过DOM解决。在MDOM中,最重要的步骤是评估与墙相关的入​​射辐射和辐射热通量。比较地给出了两种评估它们的方法:一种是基于坐标变换的半解析方法,它更准确;另一种是采用分段积分的数值方法来处理不连续性,在数学上更简单。结果表明,两者都可以有效减轻射线效应,并且可以节省与DOM相当的计算时间。为了方便起见,也以表格形式给出了纯吸收箱的精确半解析解。此外,研究了由Sakami和Charette提出的MDOM的替代边界条件(JQSRT,64(2000)275-298)。事实证明,这种类型的边界条件简化了求解过程,但在MDOM解决方案中会导致轻微的非物理振动。 (C)2019 Elsevier Ltd.保留所有权利。

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