Phase-Field Simulation Studies of Dendrite Growth Coupling with Force Flow Field

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Abstract:

Coupling the force flow field with the phase field model for the isothermal growth of dendrite, Sola algorithm is used to calculate the flow speed and pressure of liquid metal, Using double grid numerical method to reduce the calculation amount of computer simulation, The space factor and time factor are introduced to improve the accuracy of double grid numerical calculation, Taking Al-2%-Cu alloy as an example, the dendrite growth process of the binary alloy under forced convection environment is simulated; The simulation results can capture the real dendrite growth and interactions of the liquid metal flow in the process of dendrite growth under forced convection environment: In the incident flow regions, the dendrite morphology is complex, the secondary dendrite is lush and the growth speed is fast due to the influence of liquid metal flow. In the back flow regions, the growth of dendrite changes the flowing pressure among the liquid metals, it causes the regional complex flow patterns and there are two opposite eddy current; the grow speed of the main branch which grows perpendicular to the initial flow direction is the fastest and presents tilt growth phenomenon. When the space coefficient value is appropriate, the dual mesh method can save calculation time effectively.

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Advanced Materials Research (Volumes 1004-1005)

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1069-1075

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August 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Yaqin Wang, Jincheng Wang, Junjie Liu. Acta Phys. Sin[J], 2012, 61(11): 118103-7. In Chinese.

Google Scholar

[2] Qi Zhang, Jincheng Wang, Yacong Zhang, et al. Acta Phys. Sin[J], 2011, 60(8): 088104-7.

Google Scholar

[3] Zhiping Wang, Junwei Wang, Changsheng Zhu, et al. Journal of Mechanical Engineering[J], 2010, 46(14): 60-67. In Chinese.

Google Scholar

[4] Tong X, Beckermann C, Karmaa. Physical Review Letter, E [J] , 2000, 61: 49-53.

Google Scholar

[5] Lang W, Shih C J. Journal of Cryst. Growth[J], 2004, 264: 472–482.

Google Scholar

[6] Nestler B, Wheerler A A, Physical Review Letter, E [J], 1997, 57: 2602.

Google Scholar

[7] LI Q, Beckermann C. Physical Review Letter, E[J], 1998, 57: 3176-3188.

Google Scholar

[8] Wenyuan Long, Donglan Lv, Chun Xia, et al. Acta Phys. Sin[J], 2009, 58(11): 7802-7. In Chinese.

Google Scholar

[9] Jeong J-H, Goldenfeld N, Dantzig J A. Physical Review Letter, E[J], 2001, 64: 041602.

Google Scholar

[10] R. Tönhardt , G. Amberg. Journal of Crystal Growth [J], 2000, 213 (1): 161-187.

Google Scholar

[11] LU Y, Beckermann C, Karmaa. Convection effects in three-dimensional dendritic growth. Proc. ASMEIMECE (Boston, MA), 2002: 32838.

Google Scholar

[12] Li Feng, Zhiping Wang, Yang Lu, et al. Acta Phys. Sin [J], 2008, 57(2): 1084-1089. In Chinese.

Google Scholar

[13] Li Feng, Zhiping Wang, Changsheng Zhu, et al. Chinese Physics B [J], 2009, 18(5): 1985-1990. In Chinese.

Google Scholar