SUSPENDED NANOPARTICLES ON MIXED CONVECTION FLOW OF A JEFFREY FLUID DUE TO A HORIZONTAL CIRCULAR CYLINDER WITH VISCOUS DISSIPATION

被引:0
作者
MOHD ZOKRI S. [1 ]
ARIFIN N.S. [1 ]
MOHD KASIM A.R. [1 ]
SALLEH M.Z. [1 ]
机构
[1] Faculty of Industrial Sciences and Technology, University Malaysia Pahang, Pahang
来源
Thermal Science | 2020年 / 24卷 / 6 PART A期
关键词
horizontal circular cylinder; Jeffrey fluid; mixed convection; suspended nanoparticles; viscous dissipation;
D O I
10.2298/TSC1181027106M
中图分类号
学科分类号
摘要
The non-Newtonian Jeffrey fluid model describes the viscoelastic property that elucidates the dual components of relaxation and retardation times. Nonetheless, there has been considerable attention on its unsatisfactory thermal performance. The model of nanofluid is contemporarily in the limelight due to its superior thermal performance compared to the conventional fluid. The proposed study herein aims to examine the Jeffrey nanofluid model over a horizontal circular cylinder with mixed convection flow. The flow analysis is performed based on the Buongiorno model with the integration of Brownian motion and thermophoresis diffusion parameters. The influence of frictional heat is also accounted. The non-dimensional and non-similarity transformation variables are utilized to reduce the dimensional governing equations into three non-dimensional PDE. Subsequently, the obtained PDE are tackled numerically through the Keller-box method. Certain continent parameters are investigated with regards to the identified distributions. A comparative study is executed based on previous studies, which indicates good agreement with results of the current study. The findings specify that the transition of boundary-layer from laminar to turbulent flows happens for dissimilar values of mixed convection parameter, Deborah number. Brownian motion and Eckert number. In particular, the boundary-layer separates from cylinder for positive (heated cylinder) and negative (cooled cylinder) values of mixed convection parameter. Heating the cylinder defers the separation of boundary-layer, while cooling the cylinder carries the separation point close to the lower stagnation point. © 2020 Society of Thermal Engineers of Serbia
引用
收藏
页码:3757 / 3770
页数:13
相关论文
共 25 条
[1]  
Ramzan M., Et al., Double Stratified Radiative Jeffery Magneto Nanofluid Flow along an Inclined Stretched Cylinder with Chemical Reaction and Slip Condition, The European Physical Journal Plus, 132, 11, (2017)
[2]  
Eastman J., Et al., Enhanced Thermal Conductivity through the Development of Nanofluids, Proceedings, Symposium V - Nanophase and Nanocomposite Materials II, 457, (1996)
[3]  
Eastman J. A., Et al., Anomalously Increased Effective Thermal Conductivities of Ethylene Glycol-based Nanofluids Containing Copper Nanoparticles, Applied Physics Letters, 78, 6, pp. 718-720, (2001)
[4]  
Choi S., Et al., Anomalous Thermal Conductivity Enhancement in Nanotube Suspensions, Applied Physics Letters, 79, 14, pp. 2252-2254, (2001)
[5]  
Kuznetsov A., Nield D., Natural Convective Boundary-Layer Flow of a Nanofluid Past a Vertical Plate, International Journal of Thermal Sciences, 49, 2, pp. 243-247, (2010)
[6]  
Khan W., Pop I., Boundary-Layer Flow of a Nanofluid Past a Stretching Sheet, International Journal of Heat and Mass Transfer, 53, 11, pp. 2477-2483, (2010)
[7]  
Sheikholeslami M., Et al., Combined Thermophoresis and Brownian Motion Effects on Nanofluid Free Convection Heat Transfer in an L-Shaped Enclosure, Chinese Journal of Physics, 55, 6, pp. 2356-2370, (2017)
[8]  
Khan U., Et al., Nonlinear Radiation Effects on MHD Flow of Nanofluid over a Nonlinearly Stretching/ Shrinking Wedge, Neural Computing and Applications, 28, 8, pp. 2041-2050, (2017)
[9]  
Kandasamy R., Et al., Thermal and Solutal Stratification on MHD Nanofluid Flow over a Porous Vertical Plate, Alexandria Engineering Journal, 57, 1, pp. 121-130, (2018)
[10]  
Shehzad S., Et al., MHD Flow of Jeffrey Nanofluid with Convective Boundary Conditions, Journal of the Brazilian Society of Mechanical Sciences and Engineering, 37, 3, pp. 873-883, (2015)