Computational analysis of non-Newtonian boundary layer flow of nanofluid past a semi-infinite vertical plate with partial slip

被引：8
作者：
Amanulla C.H. [1 ,2 ]
Nagendra N. [1 ]
Reddy M.S. [2 ]
机构：
[1] Department of Mathematics, Madanapalle Institute of Technology and Science, Madanapalle
[2] Department of Mathematics, JNTUA College of Engineering, Pulivendula, Andhra Pradesh
来源：
Nonlinear Engineering | 2018年 / 7卷 / 01期
关键词：
Casson viscoplastic model; Keller-box numerical method; Nanoparticles; Partial slip; Species diffusion;
D O I：
10.1515/nleng-2017-0055
中图分类号：
学科分类号：
摘要：
An analysis of this paper is examined, two-dimensional, laminar with heat and mass transfer of natural convective nanofluid flow past a semi-infinite vertical plate surface with velocity and thermal slip effects are studied theoretically. The coupled governing partial differential equations are transformed to ordinary differential equations by using non-similarity transformations. The obtained ordinary differential equations are solved numerically by a well-known method named as Keller Box Method (KBM). The influences of the emerging parameters i.e. Casson fluid parameter (β), Brownian motion parameter (Nb), thermophoresis parameter (Nt), Buoyancy ratio parameter (N), Lewis number (Le), Prandtl number (Pr), Velocity slip factor (Sf) and Thermal slip factor (ST) on velocity, temperature and nano-particle concentration distributions is illustratd graphically and interpreted at length. The major sources of nanoparticle migration in Nanofluids are Thermophoresis and Brownian motion. A suitable agreement with existing published literature is made and an excellent agreement is observed for the limiting case and also validation of solutions with a Nakamura tridiagonal method has been included. It is observed that nanoparticle concentrations on surface decreases with an increase in slip parameter. The study is relevant to enrobing processes for electric-conductive nano-materials, of potential use in aerospace and other industries. © 2017 Walter de Gruyter GmbH, Berlin/Boston.
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页码：29 / 43
页数：14
相关论文
共 65 条
[1]  
Kleinstreuer C., Feng Y., Experimental and theoretical studies of nanofluid thermal conductivity enhancement: A review, Nanoscale Research Letters., 6, (2011)
[2]  
Wong K.V., Deleon O., Applications of nanofluid-current and future, Advances in Mechanical Engineering., 1
[3]  
Sharma A., Tyagi V.V., Chen C.R., Buddhi D., Review on thermal energy storage with phase change materials and applications, Renewable and Sustainable Energy Reviews., 13, pp. 318-345, (2009)
[4]  
Choi S.U.S., Eastman J.A., Enhancing thermal conductivity of fluids with nanoparticles, ASME International Mechanical Engineering Congress & Exposition, San Francisco, USA, 66, pp. 99-105, (1995)
[5]  
Choi S., Enhancing thermal conductivity of fluids with nanoparticles, ASME-Publ. Fluids Engineering Division., 231, pp. 99-106, (1995)
[6]  
Buongiorno J., Convective transport in nanofluids, ASME J. Heat Trans., 128, pp. 240-250, (2006)
[7]  
Noghrehabadi A., Pourrajab R., Ghalambaz M., Effect of partial slip boundary condition on the flow and heat transfer of nanofluids past stretching sheet prescribed constant wall temperature, Int. J. Therm. Sci., 54, pp. 253-261, (2012)
[8]  
Khan W.A., Pop I., Boundary layer flow of a nanofluid past a stretching sheet, Int. J. Heat Mass Transfer., 53, pp. 2477-2483, (2010)
[9]  
Subba Rao A., Nagendra N., Thermal radiation effects on Oldroyd-B nano fluid from a stretching sheet in a non-Darcy porous medium, Global J. Pure and Applied Mathematics, 11, pp. 45-49, (2015)
[10]  
Uddin M.J., Khan W.A., Ismail A.I.M., Beg O.A., Computational study of three-dimensional stagnation point nanofluid bioconvection flow on a moving surface with anisotropic slip and thermal jump effect, ASME J. Heat Transfer., 138, 10, (2016)
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