SOME ADVANCES IN NUMERICAL SIMULATIONS OF MULTISCALE HEAT TRANSFER PROBLEMS AND PARTICULARLY FOR BOILING HEAT TRANSFER

多尺度建模 传热 沸腾 材料科学 领域(数学分析) 计算机科学 过程(计算) 质子交换膜燃料电池 机械 输运现象 统计物理学 热力学 物理 数学 化学 数学分析 生物化学 操作系统 计算化学
作者
Wen‐Quan Tao,Li Chen,Kong Ling,Yujie Chen
出处
期刊:Annual Review of Heat Transfer [Begell House Inc.]
卷期号:24 (1): 217-269 被引量:5
标识
DOI:10.1615/annualrevheattransfer.2022042350
摘要

A system or process that covers several geometric or time scales is called a multiscale problem. The multiscale problems in thermo-fluid science and engineering may be divided into two categories: multiscale process and multiscale system. In the multiscale process, phenomena in different regions of the solution domain are governed by different equations and solved by different numerical approaches. And, the solutions are exchanged or coupled (interpolated) at the interfaces of two neighboring regions. Whereas for the multiscale system, the entire domain is governed by the same equation and solved by the same numerical method. However, the grid sizes in different regions may have one to two order magnitude differences, and a special numerical technique should be developed. The transport phenomena in a proton-exchange membrane fuel cell (PEMFC) and cooling of a data center are, respectively, the examples of the multiscale process and multiscale system. This review paper focuses on the multiscale process and includes four parts: (i) introduction to multiscale heat transfer and fluid flow problems, (ii) pore-scale simulation, (iii) interface capturing method of VOSET, and (iv) further research needs for multiscale simulation of boiling heat transfer. These four parts are presented in order.
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