期刊文献+

封闭腔内高瑞利数层流自然对流数值模拟 被引量:10

Numerical Simulations for the Laminar Natural Convectionof High Rayleigh Numbers in an Enclosure
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摘要 采用两种时间推进数值方法,对封闭腔内层流自然对流换热进行了各种瑞利数(Ra)条件下的模拟研究,总结了流态转捩时所表现的数值模拟方面的某些现象规律.当瑞利数不大于106时,两种数值方法计算结果一致,计算精度高.当瑞利数大于106后,数值收敛及计算结果与网格数,网格疏密程度,时间步长,松弛因子等因素密切相关,而与所选择的两种数值方法无关.给出了封闭方腔自然对流流态转捩临界瑞利数. Two unsteady numerical methods are used for the laminar natural convection flows for a series of Reyleigh numbers (Ra) in an enclosure. The numerical results with the two unsteady numerical methods are high accuracy for the case of Ra=10~6. The two unsteady methods are consistent with each other. When the Ra>10~6, the numerical convergence and calculating results of the laminar natural convection flow and heat transfer in an enclosed are related with the grid nodes, the node density(B), the time increment (t) and the iteration factors, but not related with the two methods of the unsteady numerical simulations used. The transition from laminar to turbulence for the natural convection flow in a square cavity is given.
出处 《华中科技大学学报(城市科学版)》 CAS 2004年第3期14-17,共4页 Journal of Huazhong University of Science and Technology
基金 教育部博士点基金资助项目(20020487018).
关键词 层流 转捩 数值方法 收敛 种数 自然对流 松弛因子 网格 计算结果 计算精度 laminar natural convection in a square cavity high Rayleigh numbers (Ra) time-dependent numerical method
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参考文献5

  • 1李光正,李贵,张宁.封闭腔内自然对流数值方法研究[J].华中科技大学学报(城市科学版),2002,19(4):20-22. 被引量:22
  • 2[2]Joshua Y Choo, Schultz DH. A stable high-order method for the heated cavity problem[J]. International J. for Numerical Methods in Fluids, 1992,15:1 313-1 332.
  • 3[3]John M House, Christoph Beckermann, Theodore F Smith. Effect of a centered conducting body on natural convection heat transfer in an enclosure[J]. Numerical Heat Transfer,1990,18:213-225.
  • 4[4]Barakos G, Mitsoulis E, Assimacopoulos D. Natu-ral convection flow in a square cavity revisited: Laminar and turbulent models with wall functions[J].International Journal for Numerical Methods in Fluids, 1994, 18: 695-719.
  • 5[5]Henkes R A W M, Van der Vlugt F F, Hoogen-doorn C J. Natural convection flow in a square cavity calculated with low-Reynolds-number turbulence models[J]. Int. J. Heat Mass Transfer, 1991, 34: 1 543-1 557.

二级参考文献3

  • 1[2]Joshua Y choo, Schultz DH. A stable high-order method for the heated cavity problem[J].International J. for Numerical Methods in Fluids,1992,15:1313-1332.
  • 2[3]John M House and others. Effect of a centered conducting body on natural convection heat transfer in an enclosure[J]. Numerical Heat Transfer,1990,18:213-225.
  • 3李光正.非定常流函数涡量方程的一种数值解法的研究[J].力学学报,1999,31(1):10-20. 被引量:21

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