タイトル | Surrogate Models for the Magnitude of Convection in Droplets Levitated through EML, ADL, and ESL Methods |
DOI | info:doi/10.15011/jasma.40.400302 |
著者(日) | 碓井, 択郎; 白鳥, 英; 谷本, 滉平; 小澤, 俊平; 石川, 毅彦; 鈴木, 進補; 永野, 秀明; 島野, 健仁郎 |
著者(英) | Usui, Takuro; Shiratori, Suguru; Tanimoto, Kohei; Ozawa, Shumpei; Ishikawa, Takehiko; Suzuki, Shinsuke; Nagano, Hideaki; Shimano, Kenjiro |
著者所属(日) | 東京都市大学; 東京都市大学; 東京都市大学; 千葉工業大学; 宇宙航空研究開発機構宇宙科学研究所(JAXA)(ISAS); 早稲田大学; 東京都市大学; 東京都市大学 |
著者所属(英) | Tokyo City University; Tokyo City University; Tokyo City University; Chiba Institute of Technology; Institute of Space and Astronautical Science, Japan Aerospace Exploration Agency (JAXA)(ISAS); Waseda University; Tokyo City University; Tokyo City University |
発行日 | 2023-07-31 |
発行機関など | Japan Society of Microgravity Application (JASMA) 日本マイクログラビティ応用学会(JASMA) |
刊行物名 | International Journal of Microgravity Science and Application (IJMSA) |
巻 | 40 |
号 | 3 |
開始ページ | 400302-1 |
終了ページ | 400302-20 |
刊行年月日 | 2023-07-31 |
言語 | eng |
抄録 | Fluid flow and heat transfer in levitated droplets were numerically investigated. Three levitation methods: electro-magnetic levitation (EML), aerodynamic levitation (ADL), and electro-static levitation (ESL) were considered, and conservative laws of mass, momentum, and energy were applied as common models. The Marangoni effect was applied as a velocity boundary condition, whereas heat transfer and radiation heat loss were considered as thermal boundary conditions. As specific models to EML, the Lorentz force and Joule heat were calculated based on the analytical solution of the electromagnetic field. For ADL model, besides the Marangoni effect, the flow driven by the surface shear force was considered. For ADL and ESL models, the effect of laser heating was introduced as a boundary condition. All the equations were nondimensionalized using common scales for all three levitations. Numerical simulations were performed for several materials and droplet sizes, and the results were evaluated in terms of the Reynolds number based on the maximum velocity of the flow in the droplet. The order of magnitude of Reynolds numbers was evaluated as Re~10(exp 4) for EML, Re~10(exp 3) for ADL, and Re~10(exp 1) for ESL. Based on the simulation results, we proposed simple formulas for predicting the Reynolds number of droplet internal convection using combinations of nondimensional numbers determined from physical properties of the material and the driving conditions. The proposed formulas can be used as surrogate models to predict the Reynolds numbers, even for materials other than those used in this study. |
内容記述 | Physical characteristics: Original contains color illustrations Accepted: 2023-06-23 形態: カラー図版あり |
キーワード | Hetero-3D; Electromagnetic; Aerodynamic; Electrostatic levitation; Marangoni effect |
資料種別 | Journal Article |
NASA分類 | Space Processing |
ISSN(online) | 2188-9783 |
SHI-NO | AA2340387000 |
URI | https://repository.exst.jaxa.jp/dspace/handle/a-is/1249355 |
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