课题基金基金详情
具有密度极值流体Rayleigh-Bénard-Marangoni对流传热特性研究
结题报告
批准号:
51706213
项目类别:
青年科学基金项目
资助金额:
20.0 万元
负责人:
胡宇鹏
学科分类:
E0603.传热传质学
结题年份:
2020
批准年份:
2017
项目状态:
已结题
项目参与者:
李明海、张中礼、鲁亮、吴松、张凌云
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中文摘要
具有密度极值流体Rayleigh-Bénard-Marangoni(R-B-M)对流传热与晶体生长、相变储能等实际应用中的流动控制与传热密切相关。相比常规流体,具有密度极值流体R-B-M对流的流动及传热特性更加复杂,而这方面研究还较缺乏。项目拟以冷水和硅熔体这两种典型的具有密度极值流体的R-B-M对流为研究对象,采用线性稳定性分析、数值模拟与实验观测结合的方法展开系统研究,具体而言:(1)根据线性稳定性理论确定流动发生及失稳的临界条件,预示可能的流动结构及流动最先失稳的区域;(2)通过数值模拟研究远离临界点时流动的非线性演变规律,建立各流动结构与传热性能间的对应关系,揭示流动失稳的物理机制;(3)进行系统的实验观测,验证理论分析与数值模拟结果,补充传热数据,获取传热关联式。研究成果对认知具有密度极值流体R-B-M对流传热的基本规律具有重要的学术价值,而且可为晶体生长等实际应用提供有益参考。
英文摘要
Rayleigh-Bénard-Marangoni (R-B-M) convection for the fluids with density extremum is closely related to the flow control and heat transfer in many engineering applications, such as crystal growth, heat storage system etc. Compared with the common fluid, the flow and heat transfer characteristics of R-B-M convection of fluid with density extremum behaves much more complex. However, the research about this subject is lacked. Aiming at the complex R-B-M convection problem of cold water and silicon melt, the two typical fluids with density extremum, a systematic study is performed by means of linear stability analysis, numerical simulation and experimental observation, particularly: (1) According to the linear stability theory, the critical condition for the onset of convection and the instability of the flow is determined, and the possible flow structures and instability flow areas are indicated; (2) A series of numerical simulation is carried out to obtain the nonlinear evolution rules of flow apart from the critical point. The correspondence between the various flow structures and heat transfer performance is established, and the mechanism of the flow instability is investigated; (3) An experiment is conducted to validate the results of the linear stability analysis and numerical simulation. Additional heat transfer data is also provided by the experiment. Then, several heat transfer correlations are proposed. Research results in this project are of important academic values for understanding the fundamental law of R-B-M convective heat transfer of fluids with density extremum, and can also provide valuable reference for the application of crystal growth etc.
具有密度极值流体Rayleigh-Bénard-Marangoni(R-B-M)对流传热与晶体生长、相变储能、空间热控等实际应用中的流动控制与传热密切相关。相比常规流体,具有密度极值流体R-B-M对流的流动及传热特性更加复杂,而这方面研究还较缺乏。项目以具有密度极值流体的R-B-M对流为研究对象,对其进行深入系统研究,确定了流动发生及失稳的临界条件,预示了可能的流动结构及流动最先失稳的区域;探索了远离临界点时流动的非线性演变规律,建立了各流动结构与传热性能间的对应关系,揭示了流动失稳的物理机制,探索了纳米颗粒消除密极值特性对流动与传热影响。研究成果对认知具有密度极值流体R-B-M对流传热的基本规律具有重要的学术价值,而且可为晶体生长、空间核动力等实际应用提供有益参考。
期刊论文列表
专著列表
科研奖励列表
会议论文列表
专利列表
DOI:10.19554/j.cnki.1001-3563.2019.09.013
发表时间:2019
期刊:包装工程
影响因子:--
作者:胡宇鹏;胡纯;鲁亮;向延华;毛勇建;李明海
通讯作者:李明海
Direct numerical simulations of Rayleigh-Benard convection of a gas-liquid medium near its density maximum
气液介质密度最大值附近瑞利-贝纳德对流的直接数值模拟
DOI:10.1016/j.applthermaleng.2020.115387
发表时间:2020
期刊:Applied Thermal Engineering
影响因子:6.4
作者:Jia-Jia Yu;Yu-Peng Hu;Chun-Mei Wu;You-Rong Li;I. B. Palymskiy
通讯作者:I. B. Palymskiy
Natural convection of water -based nanofluids near the density maximum in an annulus
环空中密度最大值附近水基纳米流体的自然对流
DOI:10.1016/j.ijthermalsci.2020.106309
发表时间:2020-06-01
期刊:INTERNATIONAL JOURNAL OF THERMAL SCIENCES
影响因子:4.5
作者:Hu, Yu-Peng;Li, You-Rong;Li, Ming-Hai
通讯作者:Li, Ming-Hai
Turbulent Rayleigh-Bénard convection in a cubical container filled with cold water near its maximum density
装有接近其最大密度的冷水的立方容器中的湍流瑞利-贝纳德对流
DOI:10.1016/j.ijheatmasstransfer.2018.08.044
发表时间:2018-12
期刊:International Journal of Heat and Mass Transfer
影响因子:5.2
作者:Xiao-Jie Huang;You-Rong Li;Li Zhang;Yu-Peng Hu
通讯作者:Yu-Peng Hu
Aspect ratio dependence of Rayleigh-Benard convection of cold water near its maximum density in box-shaped containers
箱形容器中接近最大密度的冷水瑞利-贝纳德对流的纵横比依赖性
DOI:10.1063/1.5097964
发表时间:2019
期刊:Physics of Fluids
影响因子:4.6
作者:Xiao-Jie Huang;Yu-Peng Hu;You-Rong Li
通讯作者:You-Rong Li
国内基金
海外基金