Development of Methods and Computational Algorithms Parallelepiped in the Presence of Temperature and Heat Exchange

Q3 Engineering
Kazykhan Rysgul, Tashev Azat, Aitbayeva Rakhatay, Kudaykulov Anarbay, Kunelbayev Murat, M. Arshidinova, Zhunusova Aliya, Kazangapova Bayan
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引用次数: 0

Abstract

The article describes computational algorithms for estimating the law of distribution of body temperature in the form of a rectangular parallelepiped. The case is studied when a conditioned temperature is maintained on one of the boundaries of a rectangular parallelepiped, and heat exchange with the environment occurs on the opposite side. In addition, there are cases when other faces of the parallelepiped are thermally insulated or are under the influence of the environment. A polynomial is chosen as the approximating function. In accordance with the proposed layout, a function is formed that considers temperature, heat exchange with the environment, and insulation of the faces of a rectangular parallelepiped. The temperatures at the nodal points are determined by minimizing the function. Further, the temperature distribution law is determined according to the proposed approximating polynomial. The estimation of temperature distribution law is calculated for different amounts of partitioning into elements of a rectangular parallelepiped.
温度和热交换条件下并行六面体方法和计算算法的发展
本文描述了以矩形平行六面体的形式估计体温分布规律的计算算法。本文研究了在一个直角平行六面体的边界上保持一定温度,而在另一侧与环境发生热交换的情况。此外,也有平行六面体的其他面是隔热的或受到环境影响的情况。选取一个多项式作为逼近函数。根据提出的布局,形成了一个考虑温度、与环境的热交换以及矩形平行六面体表面隔热的功能。节点的温度是通过最小化函数来确定的。根据所提出的近似多项式确定了温度分布规律。计算了矩形平行六面体不同分块量下的温度分布规律。
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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来源期刊
International Journal of Mechanics
International Journal of Mechanics Engineering-Computational Mechanics
CiteScore
1.60
自引率
0.00%
发文量
17
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