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Heat transfer in a micro-scale system has less thermal inertia and faster thermal response, which has unique advantages in controlling heat transfer. Interface thermal resistance is an important physical quantity that reflects the heat transfer performance of the interface on a micro-scale. In this paper, the interface thermal resistance os static fluid and flowing fluid in nanochannel, which are different in the wall temperature and wettability, are studied by the molecular dynamics method. In the static fluid, the results show that the wall wettability has a significant influence on the interface thermal resistance, and the stronger the wall wettability, the smaller the values of interface thermal resistance is. For the walls with different temperatures, it can be observed that the interface thermal resistance on high temperature wall is higher than that on low temperature, when the wall wettability is weaker. On the contrary, when the wall wettability is stronger, the effect of wall temperatures on the interface thermal resistance is negligible. An external force applied to the fluid domain makes the fluid flow. In the flowing fluid, the results show that the variation of wall wettability and external force can lead to the slip to different degrees at the interface, and the slip-induced frictional viscous heat is generated at the solid-liquid interface, and thus increasing the fluid temperature and the heat flux of the system. The effect of external force on the thermal resistance is limited by the wall wettability. When the wall wettability is weaker, the increase of the external force will make the interface slip more easily and the thermal resistance decrease. With the stronger wall wettability, it is difficult to make the interface slip obviously with the increase of external force, and the influence of external force on interface thermal resistance decreases. The heat transfer performance at the solid-liquid interface is related to the number of fluid molecules adsorbed on the wall surface. The results show that in the static fluid, the increase of wall wettability will make more fluid molecules adsorbed on the wall, and the arrangement becomes more and more regular, which causes the interface thermal resistance to decrease and is beneficial to the interface heat transfer. In the flowing fluid, the change of external force has less influence on the number of adsorbed molecules, and the wall wettability is the main factor affecting the adsorption of fluid molecules on the wall.
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Keywords:
- wettability /
- external force /
- interface thermal resistance /
- molecular dynamics
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Google Scholar
Fan S F 2007 Modern Scientific Instruments 5 17
Google Scholar
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Google Scholar
Zhang X Q, Wen L P, Jiang L 2019 Acta Phys. Sin. 68 018801
Google Scholar
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Tang Q H 2008 Ph. D. Dissertation (Hefei: University of Science And Technology of China) (in Chinese)
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Google Scholar
Zhao S, Li J F, Zhou Y H 2007 Mater. Rep. 21 5
Google Scholar
[5] Ge Z B, Cahill D G, Braun P V 2006 Phys. Rev. Lett. 96 186101
Google Scholar
[6] Stevens R J, Zhigilei L V, Norris P M 2007 Int. J. Heat Mass Transfer 50 3977
Google Scholar
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Google Scholar
[8] 葛宋, 陈民 2013 物理学报 62 110204
Google Scholar
Ge S, Chen M 2013 Acta Phys. Sin. 62 110204
Google Scholar
[9] 周璐, 马红和 2019 工程热物理学报 11 2603
Zhou L, Ma H H 2019 J. Eng. Therm. 11 2603
[10] Chiloyan V, Garg J, Esfarjani K, Chen G 2015 Nat. Commun. 6 6755
Google Scholar
[11] 张龙艳, 徐进良, 雷俊鹏 2019 物理学报 62 020201
Google Scholar
Zhang L Y, Xu J L, Lei J P 2019 Acta Phys. Sin. 62 020201
Google Scholar
[12] Shi Z, Barisik M, Beskok A 2012 Int. J. Therm. Sci. 59 29
Google Scholar
[13] Barisik M, Beskok A 2012 J. Comput. Phys. 231 7881
Google Scholar
[14] 张程宾, 许兆林, 陈永平 2014 物理学报 63 263
Zhang C B, Xu Z L, Chen Y P 2014 Acta Phys. Sin. 63 263
[15] Li Z G 2009 Phys. Rev. E 79 026312
Google Scholar
[16] 胡海豹, 鲍路瑶, 黄苏和 2013 力学学报 45 507
Google Scholar
Hu H B, Bao L Y, Huang S H 2013 Chin. J. Theor. Appl. Mech. 45 507
Google Scholar
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Google Scholar
[19] Toghraie D, Mokhtari M, Afrand M 2016 Physica E 84 152
Google Scholar
[20] Plimpton S 1995 J. Comput. Phys. 117 1
Google Scholar
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Google Scholar
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Google Scholar
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图 1 物理模型结构示意图
Figure 1. The diagram of physical model structure.
图 2 固液界面处流体温度的预测
Figure 2. Prediction of fluid temperature at the solid-liquid interface.
图 3 液态氩在不同固液势能强度εwf/ε下的温度分布 (a)工况1; (b)工况2
Figure 3. Temperature distribution of liquid argon at different solid-liquid potential energy εwf/ε: (a) Condition 1; (b) condition 2.
图 4 (a)工况1中近热壁面附近流体数密度分布; (b)工况2中近冷壁面附近流体数密度分布
Figure 4. (a) Number density distribution near the hot wall surface in condition 1; (b) number density distribution near the cold wall surface in condition 2.
图 5 固液势能强度对温度跳跃的影响
Figure 5. Effect of solid-liquid potential energy on temperature jump.
图 6 固液势能强度对系统热通量的影响
Figure 6. Effect of solid-liquid potential energy on heat flux of system.
图 7 固液势能强度对界面热阻的影响
Figure 7. Effect of solid-liquid potential energy on interface thermal resistance.
图 8 壁面吸附流体分快照图
Figure 8. Snapshot of wall adsorbed fluid molecules.
图 9 固液势能强度对壁面吸附流体分子数的影响
Figure 9. Effect of solid-liquid potential energy on the number of fluid molecules adsorbed on the wall surface.
图 10 液态氩的平均温度分布
Figure 10. Average temperature distribution of liquid argon.
图 11 液态氩的热导率验证
Figure 11. Thermal conductivity verification of liquid argon.
图 12 工况1中液体氩在不同外力作用下的速度分布 (a) F = 0.01ε/σ; (b) F = 0.012ε/σ; (c) F = 0.014ε/σ; (d) F = 0.016ε/σ
Figure 12. Velocity distribution of liquid argon under different external forces in condition 1: (a) F = 0.01ε/σ; (b) F = 0.012ε/σ; (c) F = 0.014ε/σ; (d) F = 0.016ε/σ
图 13 工况1中液体氩在不同外力作用下的温度分布 (a) F = 0.01ε/σ; (b) F = 0.012ε/σ; (c) F = 0.014ε/σ; (d) F = 0.016ε/σ
Figure 13. Temperature distribution of liquid argon under different external forces in condition 1: (a) F = 0.01ε/σ; (b) F = 0.012ε/σ; (c) F = 0.014ε/σ; (d) F = 0.016ε/σ.
图 14 工况1中液体氩在不同固液势能强度下的温度分布 (a) εwf/ε = 6.0; (b) εwf/ε = 1.5; (c) εwf/ε = 1.0; (d) εwf/ε = 0.75; (e) εwf/ε = 0.5
Figure 14. Temperature distribution of liquid argon under different solid-liquid potential energy intensity: (a) εwf/ε = 6.0; (b) εwf/ε = 1.5; (c) εwf/ε = 1.0; (d) εwf/ε = 0.75; (e) εwf/ε = 0.5.
图 15 不同外力作用下近热壁面局部(1.19 nm)平均温度分布
Figure 15. Local (1.19 nm) average temperature distribution near the hot wall under different external forces.
图 16 近热壁面处液态氩的速度分布
Figure 16. Velocity distribution of liquid argon near the hot wall surface.
图 17 外力作用下固液势能强度比对系统热通量的影响
Figure 17. Effect of solid-liquid potential energy on system heat flux under external force
图 18 工况1中不同外力作用下固液势能强度对温度跳跃的影响 (a) 热壁面; (b) 冷壁面
Figure 18. Effect of solid-liquid potential energy on temperature jump under different external forces in condition 1: (a) Hot wall surface; (b) cold wall surface.
图 19 工况1中不同外力作用下固液势能强度对界面热阻的影响 (a) 热壁面; (b) 冷壁面
Figure 19. Effect of solid-liquid potential energy on interface thermal resistance under different external forces in condition 1: (a) Hot wall surface; (b) cold wall surface.
图 20 动态流体中热壁面吸附流体分子数
Figure 20. The number of adsorbed fluid molecules on the hot wall in flowing fluid.
表 1 模拟工况
Table 1. Simulated conditions
模拟工况 壁面温度 固液势能强度εwf/ε 工况1 热壁面(140 K) 6.0 1.5 1.0 0.75 0.5 冷壁面(90 K) 6.0 6.0 6.0 6.0 6.0 工况2 热壁面(140 K) 6.0 6.0 6.0 6.0 6.0 冷壁面(90 K) 6.0 1.5 1.0 0.75 0.5 
DownLoad: CSV
表 2 不同固液势能强度下对应的接触角
Table 2. Corresponding contact angle under different solid-liquid potential energy intensity
εwf/ε 6.0 1.5 1.0 0.75 0.5 θ/(°) 0 0 0 60 90
DownLoad: CSV
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[1] 范世福 2007 现代科学仪器 5 17
Google Scholar
Fan S F 2007 Modern Scientific Instruments 5 17
Google Scholar
[2] 张锡奇, 闻利平, 江雷 2019 物理学报 68 018801
Google Scholar
Zhang X Q, Wen L P, Jiang L 2019 Acta Phys. Sin. 68 018801
Google Scholar
[3] 唐琼辉 2008 博士学位论文 (合肥: 中国科学技术大学)
Tang Q H 2008 Ph. D. Dissertation (Hefei: University of Science And Technology of China) (in Chinese)
[4] 赵素, 李金富, 周尧和 2007 材料导报 21 5
Google Scholar
Zhao S, Li J F, Zhou Y H 2007 Mater. Rep. 21 5
Google Scholar
[5] Ge Z B, Cahill D G, Braun P V 2006 Phys. Rev. Lett. 96 186101
Google Scholar
[6] Stevens R J, Zhigilei L V, Norris P M 2007 Int. J. Heat Mass Transfer 50 3977
Google Scholar
[7] Liu C, Fan H B, Zhang K, Yuen M, Li Z G 2010 J. Chem. Phys. 132 094703
Google Scholar
[8] 葛宋, 陈民 2013 物理学报 62 110204
Google Scholar
Ge S, Chen M 2013 Acta Phys. Sin. 62 110204
Google Scholar
[9] 周璐, 马红和 2019 工程热物理学报 11 2603
Zhou L, Ma H H 2019 J. Eng. Therm. 11 2603
[10] Chiloyan V, Garg J, Esfarjani K, Chen G 2015 Nat. Commun. 6 6755
Google Scholar
[11] 张龙艳, 徐进良, 雷俊鹏 2019 物理学报 62 020201
Google Scholar
Zhang L Y, Xu J L, Lei J P 2019 Acta Phys. Sin. 62 020201
Google Scholar
[12] Shi Z, Barisik M, Beskok A 2012 Int. J. Therm. Sci. 59 29
Google Scholar
[13] Barisik M, Beskok A 2012 J. Comput. Phys. 231 7881
Google Scholar
[14] 张程宾, 许兆林, 陈永平 2014 物理学报 63 263
Zhang C B, Xu Z L, Chen Y P 2014 Acta Phys. Sin. 63 263
[15] Li Z G 2009 Phys. Rev. E 79 026312
Google Scholar
[16] 胡海豹, 鲍路瑶, 黄苏和 2013 力学学报 45 507
Google Scholar
Hu H B, Bao L Y, Huang S H 2013 Chin. J. Theor. Appl. Mech. 45 507
Google Scholar
[17] Wang X, Jing D W 2019 Int. J. Heat Mass Transfer 128 199
Google Scholar
[18] Guo Y T, Surblys D, Kawagoe Y, Matsubara H, Liu X, Ohara T 2019 Int. J. Heat Mass Transfer 135 115
Google Scholar
[19] Toghraie D, Mokhtari M, Afrand M 2016 Physica E 84 152
Google Scholar
[20] Plimpton S 1995 J. Comput. Phys. 117 1
Google Scholar
[21] Liang Z, Tsai H L 2011 Phys. Rev. E 83 061603
[22] Wang X, Cheng P, Quan X 2016 Int. Commun. Heat Mass Transfer 77 183
Google Scholar
[23] Ziebland H, Burton J T A 1958 Br. J. Appl. Phys. 9 52
Google Scholar
[24] Calado J C G, Mardolacr U V, Castro C A N D 1987 Physica A 143 314
Google Scholar
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