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博碩士論文 etd-0728110-195829 詳細資訊
Title page for etd-0728110-195829
論文名稱
Title
熱毛細力對流對融化區自由表面變形之影響
The thermocapillary flow effects on a free surface deformation during solidification
系所名稱
Department
畢業學年期
Year, semester
語文別
Language
學位類別
Degree
頁數
Number of pages
34
研究生
Author
指導教授
Advisor
召集委員
Convenor
口試委員
Advisory Committee
口試日期
Date of Exam
0000-00-00
繳交日期
Date of Submission
2010-07-28
關鍵字
Keywords
熱毛細力、相場法、等位函數、二相流
Level-set equation, Phase-field method, Two phase flow, Thermocapillary
統計
Statistics
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中文摘要
本論文利用相場法(Phase-field method),及二相流(Two-phase flow)模擬金屬表面受一集中熱源加熱熔融後之暫態熱流行為。流場以二維暫態模型,考量質量方程式、動量方程式、能量方程式以及等位函數,以求得包含流體交接面的溫度、速度、壓力及等位數整體分佈。過程忽略流場因濃度的擴散影響,而考慮溫度熱傳,結果顯示溫度造成熔區與周圍空氣之浮力流動、溫度梯度所產生的熱毛細力所驅動的熔區流動。
Abstract
This study uses the Phase-field method to simulate the transient thermal current of the metal surface heated and molten by a massing energy. The flow field uses a two-dimension module, considered with the mass conservation equation, momentum equation, energy equation and level-set equation, to solve for the distribution in whole domain, including
the interface, of temperature, velocity, pressure and level-set number. We ignore the effect of concentration diffusion, but consider about the effect
of heat translation on the flow field. Finally the results will display the flows of air around molten area forced by buoyancy which is caused by high temperature, and the flows in molten area forced by thermocapillary
which is caused by temperature gradient.
目次 Table of Contents
目錄 I

圖目錄 II

符號說明 III

中文摘要 VII

英文摘要 VIII

第一章 緒論 1
   1.1 研究背景 1
   1.2 二相流與相場法(Phase-field method) 1
   1.3 研究目的與簡介 3
第二章 理論分析與模型設定 4
2.1 模型統御方程式 4
(A). 質量守恆與等位方程式 4
(B). 動量方程式 5
(C). 能量方程式 7
   2.2 模型域設定 8
(A).模型幾何、邊界與網格設定 8
(B).各流體性質設定 10
第三章 模擬結果與討論 11
3.1 模擬條件與說明 11
3.2 模擬結果 12
3.3 結果討論 20
第四章 總結 21
參考文獻 22
參考文獻 References
[1] K. Ishizaki, N. Araki, and H. Murai, 1965, “Penetration in Arc Welding and Convection in Molten Metal”, J. Japan Welding Society, Vol. 34, pp.146-153.
[2] E. Friedman, 1978, “Analysis of Weld Puddle Distortion and Its Effect on Penetration”, J. Welding, Vol.57, pp.161-s-166-s.
[3] S. Kuo and Y. H. Wang, 1986, “Weld pool Convection and Its Effect”, J. Welding, Vol.65, pp.63-s-70-s.
[4] C. R. Heiple and J. R. Roper, 1982, “Mechanism for Minor Element Effect on GTA Fusion Zone Geometry”, J. Welding, Vol.61, pp.97-s-102-s
[5] C. Chan, J. Mazumder and M. M. Chan, 1984, ”A Two-Dimension Transient Modle for Convection in Laser Melted Pool”, Metal. Trans., Vol.15A, pp.2175-2184.
[6] A. Paul and T. Debroy, 1988, “Free Surface Flow and Heat Transfer in Conduction Mode Laser Welding”, Metal. Trans. Vol.19B, pp.851-858.
[7] Luiz C. Wrobel and M. H. Aliabadi, 2003, The boundary element methods. Wiley, UK.
[8] Vittorio Cristini, Jerzy Bławzdziewicz, and Michael Loewenberg, 1998, “Drop breakup in three-dimensional viscous flows”, Phsics fluids, Vol. 10, pp.1781-1783
[9] Howard H. Hu, N. A. Patankar and M. Y. Zhu, 2000, “Direct Numerical Simulations of Fluid–Solid Systems Using the Arbitrary Lagrangian–Eulerian Technique”, Journal of Computational Physics 169, pp.427–462
[10] S. Ramaswamy and L.G. Leal, 1998, “ The deformation of a viscoelastic drop subjected to steady uniaxial extensional flow of a Newtonian fluid”, J. Non-Newtonian fluid mech., 85, pp.127-163
[11] Stanley Osher and Nikos Paragios, 2003, Geometric level set methods in imaging, vision, and graphics. Springer- Verlag. New York.
[12] Heike Emmerich ,2003, The diffuse interface approach in materials science, Springer-Verlag. New York
[13] Pengtao Yue and James J. Feng, 2004, “A diffuse-interface method for simulating two-phase flows of complex fluids”, J. Fluid Mech, Vol 515, pp. 293-317
[14] P. C. Hohenberg and B. I. Halperin, 1977: ”Theory of dynamic critical phenomena” Rev. Mod. Phy., Vol. 49, pp.435-479.
[15] David Jacqmin, 1999: “Calculation of Two-Phase Navier–Stokes Flows Using Phase-Field Modeling”, Journal of Computational Physics, 155, pp. 96-127
[16] M. VERSCHUEREN, F. N. VAN DE VOSSE and H. E. H. MEIJER, 2001: “Diffuse-interface modolling of thermocapillary flow instabilities in a Hele-Shaw cell”, J. Fluid Mech., Vol434, pp. 153-166.
[17] Y. Sun and C. Beckermann, 2004, “Diffusion Interface Modeling of Two-Phase Flows on Averaging: Mass and Momentum Equations”, Physic D, Vol.198, pp.281-308.
[18] D. Juric and G. TryggVason, 1998, “Computations of Boiling Flows”, J. Multiphase Flow, Vol.24, NO.3, pp.387-410.
[19] F. Kong, H. Zhang and G. Wang, 2008, “Numerical Simulation of Transient Multiphase Field during Hybrid Plasma-Laser Deposition Manufacturing”, J. Heat Transfer, Vol.130, NO.112101, 1-7.
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