Transient free convection flow of dissipative fluid past an infinite vertical porous plate

• Autorzy: Soundalgekar V. M. , Uplekar A. G. , Jaiswal B. S.
• Języki publikacji: EN

Abstrakty

EN

A finite-difference analysis of transient free convection flow of a dissipative fluid past an infinite vertical porous plate is presented here. Velocity, temperature, skin-friction and Nusselt number are shown graphically and the effects of different parameters on the flow field are discussed.

Słowa kluczowe

EN

porous plate; finite difference method; convective flow; dissipative fluid; flow velocity; flow temperature; skin friction; Nusselt number

PL

płyta porowata; metoda różnic skończonych; przepływ konwekcyjny; prędkość przepływu; temperatura przepływu; tarcie powierzchniowe; liczba Nusselta

• Wydawca: Instytut Podstawowych Problemów Techniki PAN
• Czasopismo: Archives of Mechanics
• Rocznik: 2004
• Tom: Vol. 56, nr 1
• Strony: 7--17
• Opis fizyczny: Bibliogr. 19 poz. , rys.

Twórcy

autor

Soundalgekar V. M.

• 31A-12, Brindavan Society Thane (400 601) India

autor

Uplekar A. G.

• Patkar College, Goregaon Bombay (400 062) India

autor

Jaiswal B. S.

• Birla College Kalyan (421 304) India

Bibliografia

• 1. C.R. Illingworth, Unsteady laminar flow of gas near an infinite plate, Proc. Cambridge Philo. Soc., 44, 603–613, 1950.
• 2. R. Siegel, Transient free convection from a vertical flat plate, Trans. Amer. Soc. Mech. Eng., 8, 347–359, 1958.
• 3. A. Schetz, and F. Eichhorn, Unsteady natural convection in vicinity of a double infinite vertical plate, ASME. J. Heat Transfer, 84C, 334–338, 1962.
• 4. E.R. Menold, and K.T. Yang, Asymptotic solutions for unsteady laminar free convection on a vertical plate, ASME J. Appl. Mech., 29E, 124–126, 1962.
• 5. R.J. Goldstein and D.C. Briggs, Transient free convection about plates and circular cylinders, ASME, J. Heat Tr., 86C, 490–500, 1964.
• 6. V.M. Soundalgekar and B.S. Jaiswal, Transient free convection flow past an infinite vertical plate with temperature gradient dependent heat source, Modelling, measurement and Control, 65, 39–49, 1998.
• 7. V.M. Soundalgekar, R. Deka, and U.S. Das, Transient free convection flow of an elastico-viscous fluid past an infinite vertical plate, Engng. Trans., 43, 487–491, 1995.
• 8. V.M. Soundalgekar, U.N. Das, S.N. Ray and B.S. Jaiswal, Transient free convection flow of a micropolar fluid past an infinite vertical plate, J. Pure and Appl. Phys., 11, 50–56, 1999.
• 9. V.M. Soundalgekar, U.N. Das and R. Deka, Transient free convection flow past an infinite vertical plate with periodic temperature variation, ASME J. Heat Transfer, 121, 1091–1094, 1999.
• 10. H.S. Takhar, P. Ganesan, K. Ekambavana, V.M. Soundalgekar, Transient free convection past a semi-infinite vertical plate with variable surface temperature, Int. J. Numerical Methods in Heat and Fluid Flow, 7, 280–296, 1997.
• 11. E.M. Sparrow and J.L. Gregg, Nearly quasi-steady free convection heat transfer, ASME Journal of Heat Transfer, 82C, 258–260, 1960.
• 12. P.M. Chung and A.D. Anderson, Unsteady laminar free convection, ASME, J. Heat Tr., 83C, 473–478, 1961.
• 13. J.D. Hellums and S.W. Churchill, Computation of natural convection by finitedifference methods, International Development in Heat Transfer, Pt.V, (ASME), 985–994, 1961.
• 14. J.D. Hellums and S.W. Churchill, Transient and steady state free and natural convection, Numerical Solutions, I. The Isothermal Vertical Plate, Amer. Inst. Chem. Eng., 8, 990–995, 1962.
• 15. B. Gebhart, Effects of viscous dissipation in natural convection, J. Fluid Mech., 14, 225–232, 1962.
• 16. V.M. Soundalgekar, S.G. Pohanerkar and R.M. Lahurikar, Transient free convection flow of an incompressible viscous dissipative fluid, W¨arme und Stoff, 32, 301–305, 1997.
• 17. R.S. Nanda and V.P. Sharma, Free convection laminar boundary layers in oscillatory flow, Amer. Inst. Aeron. Astron., 1, 937–938, 1962.
• 18. D. Singh, Unsteady hydromagnetic free convection flow past a vertical infinite flat plate, Journal Physical Society of Japan, 19, 751–755, 1964.
• 19. H. Carnahan, H.A. Luther and J.O. Wilkes, Applied numerical methods, John Wiley, New York 1969.