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博碩士論文 etd-0707113-104841 詳細資訊
Title page for etd-0707113-104841
論文名稱
Title
固化過程之熱流場對氣泡生長及氣孔形成之研究
The effect of thermal and fluid flow on the bubble growth and pore formation during the 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
39
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
2013-07-26
繳交日期
Date of Submission
2013-08-29
關鍵字
Keywords
能量方程式、濃度方程式、介面效應、動量方程式、相位場法、兩相流、質量方程式
concentration equation, momentum equation, energy equation, interface effect, two-phase flow, mass equation, Phase-field method
統計
Statistics
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The thesis/dissertation has been browsed 5675 times, has been downloaded 0 times.
中文摘要
本研究使用相位場法模擬氣泡在固液界面間之動態行為。模擬方式使用二維兩相流模組並加入一溫度控制變數區分固相、液相及氣相。制衡方程式為包含相百分比性質之動量、質量、能量以及濃度守恆方程式。計算結果顯示介面效應越大則越容易導致氣泡產生形變。
Abstract
This study applies the phase-field method to simulate the behavior between bubble and liquid-solid front. Using the two-dimensional two-phase flow module and match up with temperature function to determine the solid, liquid and gas domain. The governing equations for the relative percentage of phases contain momentum, mass, energy and concentration equations. The result shows that the greater effect on the interface will easily influence the shape of bubble .
目次 Table of Contents
論文審定書 i
謝誌 ii
中文摘要 iii
Abstract iv
目錄 v
圖目錄 vii
符號說明 viii
下標符號說明 x
第一章 緒論 1
1-1 研究背景與文獻回顧 1
1-2相位場法(PFM)及二相流(Two phase flow) 2
1-3研究內容簡介與架構: 3
第二章 系統模型設定與理論之分析 4
2-1 模組之統御方程式 4
2-1-1相位場法方程式 4
2-1-2質量&動量守恆方程式 6
2-1-3能量方程式 10
2-1-4濃度方程式 11
2-2 模型與邊界設定 12
2-2-1 模型架構 12
2-2-2 網格設置 13
2-2-3 邊界及初始值設定 14
第三章 結果與討論 16
3-1模擬之基本性質 16
3-1-1流體性質 16
3-1-2 delta 函數 17
3-2介面效應之影響 19
3-2-1 介面厚度3×105 19
3-2-2介面厚度1×105 21
3-2-3 結果討論 24
第四章 結論與未來展望 25
參考文獻 26
參考文獻 References
[1] S. Kou, Welding Metallurgy. Wiley, New York, 1987.
[2] M. C. Flemings, Solidification Processing, McGraw-Hill, New York, 1974
[3] Y. Sun and C. Beckermann, 2010,“Phase-field modeling of bubble growth and flowin a Hele-shaw cell”, J. Heat and Mass Transfer, 2969-2978.
[4] David C. Venerus and Nadia Yala,1997,“Transport Analysis of Diffusion-Induced Bubble Growth and Collapse in Viscous
[5] Tanai L. Marin,“Solidification of a Liquid Metal Droplet Impinging on a Cold Surface”,Excerpt from the Proceedings of the COMSOL Users Conference 2006 Boston.
[6] V.R.Voller and C.Prakash,“ A fixed grid numerical Modelling Methodology for convection-diffusion mushy region phase-change problem”,Jourmal of Heat and Mass Transfer,30(8),1709-1719(1987).
[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] Ruben Scardovelli and Stephane Zaleski,1999,“Direct numerical simulation of free-surface and interfacial flow”,Annu. Rev. Fluid Mech.,Vol.31,567-603.
[13] Y. Sun and C. Beckermann,2007,“Sharp interface tracking using the phase-field equation”, Journal of Computational Physics 220,pp.626-653.
[14] PengtaoYue, JamesJ. Feng, Chun Liu and Jie Shen,2004, “A diffuse-interface method for simulating two-phase flows of complex fluids”, J. Fluid Mech. , Vol. 515, pp. 293–317.
[15] 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.a
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