Applied Mathematics and Mechanics (English Edition) ›› 2019, Vol. 40 ›› Issue (9): 1227-1238.doi: https://doi.org/10.1007/s10483-019-2521-9
• 论文 • 下一篇
Jianzhong LIN, Hailin YANG
收稿日期:2019-03-22
修回日期:2019-05-06
出版日期:2019-09-01
发布日期:2019-09-10
通讯作者:
Jianzhong LIN
E-mail:jzlin@sfp.zju.edu.cn
基金资助:Jianzhong LIN, Hailin YANG
Received:2019-03-22
Revised:2019-05-06
Online:2019-09-01
Published:2019-09-10
Contact:
Jianzhong LIN
E-mail:jzlin@sfp.zju.edu.cn
Supported by:摘要: Nanofluid flow occurs in extensive applications, and hence has received widespread attention. The transition of nanofluids from laminar to turbulent flow is an important issue because of the differences in pressure drop and heat transfer between laminar and turbulent flow. Nanofluids will become unstable when they depart from the thermal equilibrium or dynamic equilibrium state. This paper conducts a brief review of research on the flow instability of nanofluids, including hydrodynamic instability and thermal instability. Some open questions on the subject are also identified.
中图分类号:
Jianzhong LIN, Hailin YANG. A review on the flow instability of nanofluids[J]. Applied Mathematics and Mechanics (English Edition), 2019, 40(9): 1227-1238.
Jianzhong LIN, Hailin YANG. A review on the flow instability of nanofluids[J]. Applied Mathematics and Mechanics (English Edition), 2019, 40(9): 1227-1238.
| [1] WEN, D. and DING, Y. Natural convective heat transfer of suspensions of titanium dioxide nanoparticles (nanofluids). IEEE Transactions on Nanotechnology, 5, 220-227(2006) [2] NAIK, S., YOU, Z. J., and BEDRIKOVETSKY, P. Rate enhancement in unconventional gas reservoirs by wettability alteration. Journal of Natural Gas Science and Engineering, 26, 1573-1584(2015) [3] KULKARNI, D. P., DAS, D. K., and CHUKWU, G. A. Temperature dependent rheological property of copper oxide nanoparticles suspension (nanofluid). Journal of Nanoscience and Nanotechnology, 6(4), 1150-1154(2006) [4] STEELE, A., BAYER, I., ALLEN, K., and LOTH, E. Effect of carbon nanotube additives on drag reduction in pipe flows. Proceedings of the ASME Fluids Engineering Division Summer Conference, 1, 575-578(2009) [5] LIN, J. Z., XIA, Y., and KU, X. K. Pressure drop and heat transfer of nanofluid in turbulent pipe flow considering particle coagulation and breakage. Journal of Heat Transfer-Transactions of the ASME, 136, 111701(2014) [6] LIN, J. Z., XIA, Y., and KU, X. K. Friction factor and heat transfer of nanofluids containing cylindrical nanoparticles in laminar pipe flow. Journal of Applied Physics, 116, 133513(2014) [7] SHEREMET, M. A., TRIMBITAS, R., GROSAN, T., and POP, I. Natural convection of an alumina-water nanofluid inside an inclined wavy-walled cavity with a non-uniform heating using Tiwari and Das' nanofluid model. Applied Mathematics and Mechanics (English Edition), 39(10), 1425-1436(2018) https://doi.org/10.1007/s10483-018-2377-7 [8] LIN, J. Z., XIA, Y., and KU, X. K. Flow and heat transfer characteristics of nanofluids containing rod-like particles in a turbulent pipe flow. International Journal of Heat and Mass Transfer, 93(1), 57-66(2016) [9] XIONG, X. P., CHEN, S., and YANG, B. Natural convection of SiO2-water nanofluid in square cavity with thermal square column. Applied Mathematics and Mechanics (English Edition), 38(4), 585-602(2017) https://doi.org/10.1007/s10483-017-2183-6 [10] BUONGIORNO, J. Convective transport in nanofluids. ASME Journal of Heat Transfer, 128, 240-250(2006) [11] TENG, T. P., HUNG, Y. H., JWO, C. S., CHEN, C. C., and JENG, L. Y. Pressure drop of TiO2 nanofluid in circular pipes. Particuology, 9, 486-491(2011) [12] NAYAK, A. K., GARTIA, M. R., and VIJAYAN, P. K. An experimental investigation of singlephase natural circulation behavior in a rectangular loop with Al2O3 nanofluids. Experimental Thermal and Fluid Science, 33(1), 184-189(2008) [13] NAYAK, A. K., GARTIA, M. R., and VIJAYAN, P. K. Thermal-hydraulic characteristics of a single-phase natural circulation loop with water and Al2O3 nanofluids. Nuclear Engineering and Design, 239(3), 526-540(2009) [14] LIN, J. Z., XIA, Y., and BAO, F. B. Hydrodynamic instability of nanofluids in a channel flow. Fluid Dynamics Research, 46, 055512(2014) [15] XIA, Y., LIN, J. Z., BAO, F. B., and CHAN, T. L. Flow instability of nanofuilds in jet. Applied Mathematics and Mechanics (English Edition), 36(2), 141-152(2015) https://doi.org/10.1007/s10483-015-1939-7 [16] PARTHASARATHY, R. N. Stability of particle-laden round jets to small disturbances. Journal of Heat Transfer-Transactions of the ASME, 228, 427-434(1995) [17] AVRAMENKO, A. A., TYRINOV, A. I., SHEVCHUK, I. V., and DMITRENKO, N. P. Centrifugal instability of nanofluids with radial temperature and concentration non-uniformity between co-axial rotating cylinders. European Journal of Mechanics B/Fluids, 60, 90-98(2016) [18] AVRAMENKO, A. A., TYRINOV, A. I., SHEVCHUK, I. V., and DMITRENKO, N. P. Dean instability of nanofluids with radial temperature and concentration non-uniformity. Physics of Fluids, 28, 034104(2016) [19] RUDYAK, V. Y. and BORD, E. G. On stability of plane and cylindrical Poiseuille flows of nanofluids. Journal of Applied Mechanics and Technical Physics, 58(6), 1013-1020(2017) [20] HOSSAIN, M. M. and KHAN, M. A. H. Stability analysis of wall driven nanofluid flow through a tube. AIP Conference Proceedings, 1851, 020024(2014) [21] MOATIMID, G. M., ALALI, E. M. M., and ALI, H. S. M. Nonlinear instability of an Oldroyd elastico-viscous magnetic nanofluid saturated in a porous medium. Physics of Plasmas, 21(9), 092113(2014) [22] RUDYAK, V. Y., MINAKOV, A. V., GUZEY, D. V., ZHIGAREV, V. A., and PRYAZHNIKOV, M. I. On laminar-turbulent transition in nanofluid flows. Thermophysics and Aeromechanics, 23(5), 773-776(2016) [23] DASTVAREH, B. and AZAIEZ, J. Instabilities of nanofluid flow displacements in porous media. Physics of Fluids, 29, 044101(2017) [24] KIM, J., KANG, Y. T., and CHOI, C. K. Analysis of convective instability and heat transfer characteristics of nanofluids. Physics of Fluid, 16, 2395(2004) [25] TZOU, D. Y. and PFAUTSCH, E. J. Bénard instability of nanofluids. Proceedings of the ASME/JSME Thermal Engineering Summer Heat Transfer Conference, 2, 467-475(2007) [26] TZOU, D. Y. Thermal instability of nanofluids in natural convection. International Journal of Heat and Mass Transfer, 51, 2967-2979(2008) [27] NIELD, D. A. and KUZNETSOV, A. V. Thermal instability in a porous medium layer saturated by a nanofluid. International Journal of Heat and Mass Transfer, 52(25-26), 5796-5801(2009) [28] YADAV, D., AGRAWAL, G. S., and BHARGAVA, R. Rayleigh-Bénard convection in nanofluid. International Journal of Applied Mathematics and Mechanics, 7, 61-76(2011) [29] NIELD, D. A. and KUZNETSOV, A. V. The onset of convection in a horizontal nanofluid layer of finite depth. European Journal of Mechanics B-Fluids, 29, 217-223(2010) [30] NIELD, D. A. and KUZNETSOV, A. V. The onset of double-diffusive convection in a nanofluid layer. International Journal of Heat Fluid Flow, 32, 771-776(2011) [31] YADAV, D., AGRAWAL, G. S., and BHARGAVA, R. Thermal instability of rotating nanofluid layer. International Journal of Engineering Science, 49, 1171-1184(2011) [32] TZOU, D. Y. Instability of nanofluids in natural convection. Journal of Heat Transfer-Transactions of the ASME, 130, 072401(2008) [33] KANG, J. H., ZHOU, F. B., TAN, W. C., and XIA, T. Q. Thermal instability of a nonhomogeneous power-law nanofluid in a porous layer with horizontal through flow. Journal of Non-Newtonian Fluid Mechanics, 213, 50-56(2014) [34] GOVENDER, S. Thermal instability of convection in a rotating nanofluid saturated porous layer placed at a finite distance from the axis of rotation. Journal of Heat Transfer, 138, 102402(2016) [35] YADAV, D., BHARGAVA, R., and AGRAWAL, G. S. Numerical solution of a thermal instability problem in a rotating nanofluid layer. International Journal of Heat and Mass Transfer, 63, 313-322(2013) [36] YU, L., SUR, A., and LIU, D. Flow boiling heat transfer and two-phase flow instability of nanofluids in a minichannel. Journal of Heat Transfer, 137, 051502(2015) [37] AGARWAL, S. and BHADAURIA, B. S. Unsteady heat and mass transfer in a rotating nanofluid layer. Continuum Mechanics and Thermodynamics, 26(4), 437-445(2014) [38] YADAV, D., AGRAWAL, G. S., and LEE, J. Thermal instability in a rotating nanofluid layer:a revised model. Ain Shams Engineering Journal, 7(1), 431-440(2016) [39] KAHVECI, K. Stability of unsteady mixed convection in a horizontal concentric annulus. Journal of Applied Fluid Mechanics, 9(5), 2141-2147(2016) [40] DAS, S., SENSHARMA, A., JANA, R. N., and SHARMA, R. P. Stability of nanofluid flow through a vertical channel with wall thermal conductance and radiation. Journal of Nanofluids, 6(4), 680-691(2017) [41] KIRAN, P. and NARASIMHULU, Y. Centrifugally driven convection in a nanofluid saturated rotating porous medium with modulation. Journal of Nanofluids, 6(3), 513-523(2017) [42] ZHANG, L., LI, Y. R., and ZHANG, J. M. Numerical simulation of Rayleigh-Benard convection of nanofluids in rectangular cavities. Journal of Mechanical Science and Technology, 31(8), 4043-4050(2017) [43] WAKI, A., BOULAHIA, Z., MISHRA, S. R., RASHIDI, M. M., and SEHAQUI, R. Influence of a uniform transverse magnetic field on the thermo-hydrodynamic stability in water-based nanofluids with metallic nanoparticles using the generalized Buongiorno's mathematical model. European Physical Journal Plus, 133(5), 181(2018) [44] WAKI, A., BOULAHIA, Z., and SEHAQUI, R. A semi-analytical analysis of electro-thermohydrodynamic stability in dielectric nanofluids using Buongiorno's mathematical model together with more realistic boundary conditions. Results in Physics, 9, 1438-1454(2018) [45] DASTVAREH, B. and AZAIEZ, J. Thermophoretic effects on instabilities of nanoflows in porous media. Journal of Fluid Mechanics, 857, 173-199(2018) [46] ZARGARTALEBI, M. and AZAIEZ, J. Mesoscopic study of miscible nanoflow instabilities. Physics of Fluids, 30, 024105(2018) [47] AKBARZADEH, P. and MAHIAN, O. The onset of nanofluid natural convection inside a porous layer with rough boundaries. Journal of Molecular Liquids, 272, 344-352(2018) [48] MAHAJAN, A. and SHARMA, M. K. The onset of convection in a magnetic nanofluid layer with variable gravity effects. Applied Mathematics and Computation, 339, 622-635(2018) |
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