Natural Convection Heat Transfer About a Vertical Cone Embedded in a Tridisperse Porous Medium

被引:0
作者
Ching-Yang Cheng
机构
[1] Southern Taiwan University of Science and Technology,Department of Mechanical Engineering
来源
Transport in Porous Media | 2015年 / 107卷
关键词
Natural convection; Tridisperse porous medium; Vertical cone; Heat transfer; Boundary layer flow;
D O I
暂无
中图分类号
学科分类号
摘要
This work studies the natural convection heat transfer about a vertical cone embedded in a tridisperse porous medium with constant wall temperature. The three-velocity three-temperature formulation is used to derive the governing partial differential equations. The coordinate transformation and the order-of-magnitude analysis are then used to obtain the nonsimilar boundary layer partial differential equations. The cubic spline collocation method is then used to solve the nonsimilar boundary layer partial differential equations. The effects of two inter-phase heat transfer parameters, three modified thermal conductivity ratios, and two permeability ratios on the heat transfer and flow characteristics of the tridisperse porous medium are studied. Results show that increasing the three modified thermal conductivity ratios or the two permeability ratios tends to increase the natural convection heat transfer rate of the vertical cone in a tridisperse porous medium. Moreover, the thermal non-equilibrium phenomena between the three phases of the tridisperse porous medium are affected by the streamwise coordinate and the two inter-phase heat transfer parameters. The thermal non-equilibrium effects between the three phases of the tridisperse porous medium become significant as the two inter-phase heat transfer parameters or the streamwise coordinates are small.
引用
收藏
页码:765 / 779
页数:14
相关论文
共 42 条
[21]  
Nield DA(1999)Coupled heat and mass transfer by free convection over a truncated cone in porous media: VWT/VWC or VHF/VMF Acta Mech. 137 83-97
[22]  
Kuznetsov AV(1983)Numerical integration of a partial differential equations using cubic spline Int. J. Comput. Math. 13 271-286
[23]  
Nield DA(undefined)undefined undefined undefined undefined-undefined
[24]  
Kuznetsov AV(undefined)undefined undefined undefined undefined-undefined
[25]  
Nield DA(undefined)undefined undefined undefined undefined-undefined
[26]  
Kuznetsov AV(undefined)undefined undefined undefined undefined-undefined
[27]  
Nield DA(undefined)undefined undefined undefined undefined-undefined
[28]  
Kuznetsov AV(undefined)undefined undefined undefined undefined-undefined
[29]  
Nield DA(undefined)undefined undefined undefined undefined-undefined
[30]  
Kuznetsov AV(undefined)undefined undefined undefined undefined-undefined