表面微观和纳米结构的建模用于求解气体动力学、传热和传质问题

Ю. Брылкин, Yuriy Brylkin
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引用次数: 1

摘要

本文研究了为保证飞机周围高焓气体流动的计算而对粗糙表面进行建模的问题。表面层的几何特性以及材料的化学成分会影响表面的光学指数和催化性能,从而影响测量的热通量。微曲面几何模型的建立问题既有基础方面的,也有应用方面的。其基本性质源于这样一个事实,即气体原子和分子与表面的相互作用所产生的过程是非常复杂的。在这种情况下,需要对飞机碎片地面实验方法的结果进行正确的解释。这项工作的应用意义取决于需要优化高焓装置中的流动诊断工具,其中模拟飞行中影响飞机的热负荷,以及模拟热屏蔽材料和涂层开发的技术过程。利用分形方法计算微纳米尺度上的粗糙度是求解气体动力学问题的有效方法。它们基于自然表面结构在所有层次上都具有相同分形的断言。这一假设的发展导致了一个完整方向的出现——材料工程——允许最充分地描述自组织结构。此外,随着纳米技术的发展,分形几何在解决与获得某些材料性质有关的问题中找到了自己的位置。本文表明,分形理论是研究刚体表面几何形状及其对获得表面结构影响机理的良好数学工具。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modeling of Surface’s Micro- And Nanostructures for Solving of Gas Dynamics, Heat And Mass Transfer Problems
This paper is devoted to the problem of modeling a rough surface to ensure calculations for a flow around aircraft by high-enthalpy gas. The surface layer’s geometric characteristics along with the material’s chemical composition affect the surface’s optical indices and catalytic properties, and, consequently, on the measured heat flux. The problem of construction a geometric model for micro-surface has both fundamental and applied aspects. The fundamental nature stems from the fact that considered processes arising from the interaction of gas atoms and molecules with the surface are very complex ones. In such a case the correct interpretation for results of aircraft fragments’ ground experimental method is required. The work’s applied significance is determined by the need to optimize tools for flows diagnostic in high-enthalpy installations, in which simulation of thermal load affecting the aircraft in flight is taking place, as well as simulation of technological processes for heat-shielding materials and coatings development. Effective way for modeling of undifferentiated surfaces for gas dynamics problems solving is the use of fractal methods accounting the roughness at the micro- and nano-scale. They are based on the assertion that the natural surface’s structure has the same fractality at all levels. The development of this hypothesis has led to the emergence of a whole direction – material engineering – allowing most adequately describe self-organizing structures. Also, with the development of nanotechnologies, fractal geometry has found its own place in solving problems related to obtaining certain materials properties. As has been shown in the paper, fractal theory is a good mathematical tool for study of rigid bodies’ surface geometry and mechanisms influencing on the obtaining surface structure.
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