NUMERICAL INVESTIGATION OF EHD INSTABILITY OF NATURAL CONVECTION IN A VERTICAL DIELECTRIC FLUID SATURATED ANISOTROPIC POROUS LAYER

被引:0
作者
Shankar, B. M. [1 ]
Kumar, Jai [2 ]
Shivakumara, I. S. [3 ]
机构
[1] PES Univ, Dept Math, Bangalore 560085, Karnataka, India
[2] ISRO Space Applicat Ctr, Ahmadabad 380015, India
[3] Bangalore Univ, Dept Math, Bangalore 560056, Karnataka, India
来源
4TH THERMAL AND FLUIDS ENGINEERING CONFERENCE, ASTFE 2019 | 2019年
关键词
stability; AC electric field; anisotropic porous medium; vertical channel; eigenvalue problem; Galerkin method; STABILITY; FLOW;
D O I
暂无
中图分类号
O414.1 [热力学];
学科分类号
摘要
The stability of natural convection in an anisotropic vertical dielectric fluid saturated porous layer is investigated in the presence of a uniform horizontal AC electric field numerically using Galerkin method. The porous medium is assumed to be anisotropic both in permeability as well as thermal diffusivity. The flow in the porous medium is described by Brinkman-Wooding-Forchheimer-extended Darcy model. The critical Grashof number is extracted with respect to wave number for different values of physical parameters. It is observed that increase in the Forchheimer number, mechanical and thermal anisotropy parameters exhibit stabilizing effect on the system, while an opposite trend is noticed with increasing Darcy number and AC electric Rayleigh number. The effect of increasing Prandtl number has a destabilizing effect on the system. Besides, simulations of secondary flow and energy spectrum are analyzed for various values of physical parameters.
引用
收藏
页数:10
相关论文
共 19 条
[1]   Penetrative convection in anisotropic porous media with variable permeability [J].
Capone, F. ;
Gentile, M. ;
Hill, A. A. .
ACTA MECHANICA, 2011, 216 (1-4) :49-58
[2]   Convection Problems in Anisotropic Porous Media with Nonhomogeneous Porosity and Thermal Diffusivity [J].
Capone, Florinda ;
Gentile, Maurizio ;
Hill, Antony A. .
ACTA APPLICANDAE MATHEMATICAE, 2012, 122 (01) :85-91
[3]   Anisotropy and symmetry in porous media convection [J].
Capone, Florinda ;
Gentile, M. ;
Hill, A. A. .
ACTA MECHANICA, 2009, 208 (3-4) :205-214
[4]  
CASTINEL G, 1977, INT CHEM ENG, V17, P605
[5]   Non-Darcy flow stability of mixed convection in a vertical channel filled with a porous medium [J].
Chen, YC .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2004, 47 (6-7) :1257-1266
[6]   EHD-enhanced drying with wire electrode [J].
Lai, FC ;
Lai, KW .
DRYING TECHNOLOGY, 2002, 20 (07) :1393-1405
[7]   ANISOTROPIC MODELING OF THERMAL-CONVECTION IN MULTILAYERED POROUS-MEDIA [J].
MCKIBBIN, R ;
TYVAND, PA .
JOURNAL OF FLUID MECHANICS, 1982, 118 (MAY) :315-339
[8]  
Moreno R.Z., 1996, P INT C POROUS MEDI, P147
[9]  
Nield D.A., 2017, Convection in Porous Media, Vfifth, DOI DOI 10.1007/978-3-319-49562-0
[10]   Stability of Penetrative Natural Convection in a Non-Newtonian Fluid-Saturated Vertical Porous Layer [J].
Shankar, B. M. ;
Shivakumara, I. S. .
TRANSPORT IN POROUS MEDIA, 2018, 124 (02) :395-411