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{"references": ["1.\tS. Choi, \"Enhancing thermal conductivity of fluids with nanoparticle,\" in Developments and Applications of Non-Newtonian Flows, D. A. Siginer and P. H. Wang, Eds., vol. 66, pp. 99\u2013105, ASME, New York, NY, USA, 1995. 2.\tYao, S.; Fang, T.; Zhong, Y. Heat transfer of a generalized stretching/shrinking wall problem with convective boundary conditions. Commun. Nonlinear Sci. Numer. Simul. 2011, 16, 752\u2013 760. 3.\tRahman, M. Locally similar solutions for hydromagnetic and thermal slip flow boundary layers over a flat plate with variable fluid properties and convective surface boundary condition. Meccanica 2011, 46, 1127\u20131143. 4.\tGVPN Srikanth, G Srinivas, B Tulasi Lakshmi Devi, B Suresh Babu \"Nano-Particle Size and Inter Particle Spacing Effects on Convective Heat And Mass Transfer Past A Permeable Inclined Oscillating Stretching Sheet\" Global Academic Research Journal vol \u2013 III, Issue \u2013 I, pp 26-34, 2015. 5.\tN. Bhaskar Reddy,1 T. Poornima,1 and P. Sreenivasulu \"Influence of Variable Thermal Conductivity on MHD Boundary Layer Slip Flow of Ethylene-Glycol Based Cu Nanofluids over a Stretching Sheet with Convective Boundary Condition\" International Journal of Engineering Mathematics, vol 2014, Article ID 905158. 6.\tKoo, J.; Kleinstreuer, C. Viscous dissipation effects in microtubes and microchannels. Int. J. Heat Mass Transf. 2004, 47, 3159\u20133169. 7.\tM. Arunachalam and N. R. Rajappa, \"Forced convection in liquid metals with variable thermal conductivity and capacity,\" Acta Mechanica, vol. 31, no. 1-2, pp. 25\u201331, 1978. 8.\tT. C. Chiam, \"Heat transfer in a fluid with variable thermal conductivity over a linearly stretching sheet,\" Acta Mechanica, vol. 129, no. 1-2, pp. 63\u201372, 1998. 9.\tL. J. Crane, \"Flow past a stretching plate,\" Zeitschrift f\u00a8ur angewandte Mathematik und Physik, vol. 21,no. 4, pp. 645\u2013647, 1970. 10.\tB. K.Dutta, P. Roy, and A. S. Gupta, \"Temperature field in flow over a stretching sheet with uniform heat flux,\" International Communications in Heat and Mass Transfer, vol. 12, no. 1, pp.89\u201394, 1985. 11.\tC. K. Chen and M. I. Char, \"Heat transfer of a continuous, stretching surface with suction or blowing,\" Journal of Mathematical Analysis and Applications, vol. 135, no. 2, pp. 568\u2013580, 1988. 12.\tW. A. Khan and I. Pop, \"Boundary-layer flow of a nanofluid past a stretching sheet,\" International Journal of Heat and Mass Transfer, vol. 53, no. 11-12, pp. 2477\u20132483, 2010. 13.\tM. Hassani, M. M. Tabar, H. Nemati, G. Domairry, and F. Noori, \"An analytical solution for boundary layer flow of a nanofluid past a stretching sheet,\" International Journal of Thermal Sciences, vol. 50, no. 11, pp. 2256\u20132263, 2011. 14.\tP. Rana and R. Bhargava, \"Flow and heat transfer of a nanofluid over a nonlinearly stretching sheet: a numerical study,\" Communications in Nonlinear Science and Numerical Simulation, vol. 17, no. 1, pp. 212\u2013226, 2012. 15.\tM.A.Hamad and M. Ferdows, \"Similarity solution of boundary layer stagnation-point flow towards a heated porous stretching sheet saturated with a nanofluid with heat absorption/generation and suction/blowing: a Lie group analysis,\" Communications in Nonlinear Science and Numerical Simulation, vol. 17, no. 1, pp. 132\u2013140, 2012. 16.\tM. A. Seddeek and A. M. Salem, \"Laminar mixed convection adjacent to vertical continuously stretching sheets with variable viscosity and variable thermal diffusivity,\" Heat and Mass Transfer/Waerme- und Stoffuebertragung, vol. 41, no. 12, pp.1048\u20131055, 2005. 17.\tVajravelu, K., and Hadjinicolaou, A., (1993), Int. Comm. Heat Mass Trans., Vol.20, pp.417-430. 18.\tMolla, M. M., Hossain, M. A., and Yao, L. S., (2004), Int. J. Thermal Sci., Vol.43, pp.157-163. 19.\tSamad, M. A., and Mohebujjaman, M., (2009), Research J. of Applied Sci., Eng. and Tech., Vol.1 (3), pp.98-106. 20.\tVan Rij, J.; Ameel, T.; Harman, T., The effect of viscous dissipation and rarefaction on rectangular microchannel Convective heat transfer. Int. J. Therm. Sci. 2009, 48, 271\u2013281."]}
Finite element analysis of heat transfer through Cu-EG nanofluid along a stretching sheet is presented in this paper. Variable thermal conductivity is considered and heat source is included in the energy equation. Viscous dissipation is also considered. The convective boundary conditions are imposed to solve the governing equations. The results are presented for velocity and temperature for various non- dimensional parameters graphically. The rate of heat transfer and shear stress are tabulated. Results are compared with the previous study.
EG-Cu Nano-Fluid, Heat Source, Viscous Dissipation, Convective Boundary, Variable Thermal Conductivity & Stretching Sheet
EG-Cu Nano-Fluid, Heat Source, Viscous Dissipation, Convective Boundary, Variable Thermal Conductivity & Stretching Sheet
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