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Finite element solution of mixed convection micropolar fluid flow between two vertical plates with varying temperature

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Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
This paper presents a finite element solution for the mixed convection micropolar fluid flow between two parallel plates with varying temperature. The governing differential equations are solved numerically using the finite element method. The effect of important parameters, namely pressure gradient, micropolar parameter and surface, condition parameter on velocity, microrotation as well as on temperature functions has been studied. It is noticed that the micropolar fluids act as a cooling agent as well as a drag reducing fluids.
Rocznik
Strony
251--264
Opis fizyczny
Bibliogr. 17 poz., wykr.
Twórcy
autor
  • Department of Mathematics, Indian Institute of Technology Roorkee, India
autor
  • Department of Mathematics, Indian Institute of Technology Roorkee, India
autor
  • Department of Civil Engineering, Indian Institute of Technology Roorkee, India
autor
  • Department of Engineering, Manchester Metropolitan University, Manchester, M1 5 GD. U.K.
Bibliografia
  • 1. A.C. Eringen, Simple microfluids, Int. J. Engng. Sci., 2, 205–217, 1964.
  • 2. A.C. Eringen, Theory of micropolar fluids, J. Math. Mech., 16, 1–18, 1966.
  • 3. T. Ariman, M.A. Turk and N.D. Sylvester, Review article-Applications of micro-continuum fluid mechanics, Int. J. Engng. Sci., 12, 273–293, 1974.
  • 4. J.W. Hoyt and A.G. Fabula, The effect of additives on fluid friction, U.S. Naval Ordnance Test Station Report, 1964.
  • 5. V.U.K. Sastry and V.R.M. Rao, Numerical solution of micropolar fluid flow in a channel with porous walls, Int. J. Engng Sci., 20, 631–642, 1982.
  • 6. R. Bhargava and M. Rani, Numerical solution of heat transfer in micropolar fluid flow in a channel with porous walls, Int. J. Engng. Sci., 23, 409–413, 1985.
  • 7. R.S. Agarwal, and C. Dhanapal, Numerical solution of free convection micropolar fluid flow between two parallel porous vertical plates, Int. J. Engng. Sci., 26, 1247–1255, 1988.
  • 8. A.J. Chamkha, T. Grosan and I. Pop Fully developed free convection of a micropolar fluid in a vertical channel, Int. Comm. Heat and Mass Transfer, 29, 1119–1127, 2002.
  • 9. D. Srinivasacharya, J.V.R. Murthy and D. Venugopalam, Unsteady stokes flow of micropolar fluid between two parallel porous plates, Int. J. Engng Sci., 39, 1557–1563, 2001.
  • 10. R.S.R. Gorla, B. Ghorashi and P. Wangskarn, Mixed convection in vertical internal flow of a micropolar fluid, Int. J. Engng Sci., 27, 1553–1561, 1989.
  • 11. K.M. Nigam, K. Manohar and S. Jaggi, Micropolar fluid film lubrication between two parallel plates with reference to human joints, Int. J. Mech. Sci., 24, 661–671, 1982.
  • 12. G. Łukaszewicz, Micro polar fluids-Theory and Applications, Birkhauser Boston, 1999.
  • 13. G. Ahmadi, Self-similar solution of incompressible micropolar boundary layer flow over a semi-infinite plate, Int. J. Engng Sci., 14, 639–646, 1976.
  • 14. J.S. Dahler and L.E. Scriven, Theory of structured continua, Proc. Roy. Soc., A-275, 504, London 1963.
  • 15. A.D. Kirwan Jr., Boundary conditions for micropolar fluids, Lett. Appl. Engng. Sci., 24, 1237–1242, 1986.
  • 16. J. Peddieson Jr., An application of the micropolar fluid model to the calculation of a turbulent shear flow, Int. J. Engng. Sci., 10, 23–32, 1972.
  • 17. J.N. Reddy, An introduction to the finite element method, McGraw-Hill International Editions, 1984.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT5-0006-0070
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