Refine your search
Collections
A B C D E F G H I J K L M N O P Q R S T U V W X Y Z All
Chand, Khem
- Combined Effect of Chemical Reaction and Radiation on Heat and Mass Transfer in Oscillatory MHD Flow of Viscoelastic Fluid through Vertical Channel
Abstract Views :766 |
PDF Views:0
Authors
Affiliations
1 Department of Mathematics & Statistics, H.P. University, Shimla-171005, IN
2 Department of Mathematics (ICDEOL), H.P. University, Shimla-171005, IN
3 Department of Mathematics & Statistics, H.P. University, Shimla, IN
1 Department of Mathematics & Statistics, H.P. University, Shimla-171005, IN
2 Department of Mathematics (ICDEOL), H.P. University, Shimla-171005, IN
3 Department of Mathematics & Statistics, H.P. University, Shimla, IN
Source
Research Journal of Science and Technology, Vol 5, No 1 (2013), Pagination: 77-84Abstract
The purpose of the paper is to theoretically investigate the combined effect of chemical reaction and radiation on heat and mass transfer of a general unsteady hydromagnetic, free convective flow of viscoelastic fluid (Walter’s B-model) through a vertical channel. The temperature and the concentration at one plate of the channel is assumed to be oscillating with time. The uniform magnetic field is applied perpendicular to the planes of the plates. The solution of the governing equation for the velocity, the temperature and the concentration fields are obtained in close form. The significant effects of various parameters entering into the problem, on the velocity, the temperature, the concentration, the skin friction, the rate of heat and mass transfer have been evaluated numerically and expressed graphically. The phase angles of the skin friction; the heat transfer and the mass transfer have been tabulated and discussed.Keywords
Viscoelastic fluid, Oscillatory, MHD, Chemical Reaction and Radiation.References
- Attia, H.A., (2004). Unsteady Hartmann flow with heat transfer of a viscoelastic fluid considering the Hall effect, Canadian Journal of Physics, 82(2), pp.127-139.
- Beard, D. W., Walters K., and Oldroyd, J. G., (1964). Elasticoviscous boundary layer flows I. Two dimensional flow near a stagnation point, Proceedings of the Cambridge Philosophical Society, 60(3), pp. 667-74.
- Chand, K and Kumar, R., (2011). Soret and Hall current effects on heat and mass transfer in MHD flow of viscoelastic fluid past a porous plate in a rotating porous medium in slip flow regime, J. Rajasthan Acad. Phy. Sci., 10(4), pp 357-371.
- Cogley, A.C., Vincenti, W.G. and Gilles, S. E.,(1968). Differentional approximation for radiative transfer in a non gray fluid near equilibrium, American institute of Aeronautics and Astronautics, 6, pp. 551-553.
- Das, U.N., Deka, R. K. and Soundalgekar, V.M., (1994). Effects of mass transfer on flow past an impulsively started vertical infinite plate with constant heat flux and chemical reaction, Forschung im Ingenieurwesen, 60 (10), pp. 284-287.
- Deka, R. K. and Neog, B. C., (2009). Unsteady MHD flow past a vertical oscillating plate with thermal Radiation and variable mass diffusion, Chamchuri Journal of Mathematics, 1(2), pp. 79-92.
- Maneschy, C. E., Massoudi, M. and Ghoneimy, A., (1993). Heat transfer analysis of a non- Newtonian fluid past a porous plate, Int. J. Non-linear Mech., 28 (2), pp. 131-143.
- Mishra, S. P. and Panda, T.C., (1979). Effects of injection on the flow of second order fluid in the inlet region of a channel, Acta Mechanica, 32, pp. 11-17.
- Salem, A. M., (2007). Variable viscosity and thermal conductivity effects on MHD flow and heat transfer in viscoelastic fluid over a stretching sheet, Physics Letters A, 369(4), pp. 315-322.
- Sarpakaya, T., (1961). Flow of non-Newtonian fluids in a magnetic field, AIChe Journal, 7(2), pp.324-328.
- Walters, K., (1962). Non-Newtonian Effects in some elasticviscous liquids whose behavior at some rates of shear is characterized by a general linear equation of state, Q. J. Mechanics Appl. Math., 15(1), pp. 63-76.
- Hydromagnetic Periodic Flow in a Circular Pipe Through Porous Medium with Heat Transfer in Slip Flow Regime
Abstract Views :764 |
PDF Views:0
Authors
Affiliations
1 Department of Mathematics & Statistics, H.P. University-Shimla-171 005, IN
2 Department of Mathematics (ICDEOL). H. P. University-Shimla-171 005, IN
3 Department of Mathematics and Statistics, H.P. University-Shimla, IN
1 Department of Mathematics & Statistics, H.P. University-Shimla-171 005, IN
2 Department of Mathematics (ICDEOL). H. P. University-Shimla-171 005, IN
3 Department of Mathematics and Statistics, H.P. University-Shimla, IN
Source
Research Journal of Science and Technology, Vol 5, No 1 (2013), Pagination: 148-152Abstract
Heat transfer in hydromagnetic flow of electrically conducting, viscous, incompressible fluid through a circular pipe of uniform width filled with porous material under the influence of periodically varying pressure gradient and wall slip condition is investigated. The governing equation is solved by using the Bessel function. The solution for the velocity and the temperature profiles are obtained and evaluated numerically. The results have been expressed graphically to bring out the effects of various parameters enter in the governing equation.Keywords
Hydromagnetic, Periodic, Porous Medium, Slip Flow Condition.References
- Agarwal, R. S. and Upmanyu, K.G., (1976). Laminar free convection flow with and without heat source in circular pipes, Bull. Calcutta Math Soc., 68, pp. 285-292.
- Beavers, G. S. and Joseph D. D, (1967). Boundary conditions at a naturally permeable wall, J. Fluid Mech., 30, pp. 197-207.
- Chamkha, J, (1994). Unsteady flow of a dusty conducting fluid through a pipe, Mech. Research Comm., 21(3), pp.281-286.
- Dube, S. N. and Sharma, C. L., (1975). A note on unsteady flow of a dusty viscous fluid in a circular pipe, J. Phy. Soc. Japan. 13(10), pp. 298-310.
- Elangovan K. and Ratchagar, N. P., (2010). Steady flow through a circular vertical pipe with slip at the permeable boundary with an applied magnetic field, Applied Mathematical Sciences, 4(50), pp. 2445-2452.
- Gadiraju, M., Peddieason, J. and Munukutia, S., (1992) Great solution for two phase vertical pipe flow, Mechanics Research Comm. 19(1), pp. 7-13.
- Goren, S.L, (1966).On free convection in water at fC, Chem. Engng., 21, pp. 515-518.
- Gupta, M., Dubey, G.K. and Sharma, H.S., (1979). Laminar free convection flow with and without heat source through coaxial circular pipes, Indian J. pure appl. Math., 10(7), pp. 792-799.
- Kishore, N. and Pandey, R.D., (1977). On the flow of a dusty viscous liquid through a circular pipe, Proc. Indian Acad. Sci. 85 A, (5), pp. 299-302.
- Krishan, B., Gupta, G.D. and Sharma, G.C., (1984). Free convective MHD flow between two coaxial circular pipes, Bull. Cal. Math. Soc. 76, pp. 315-320.
- Moreau, R., (1990). Magnetohydrodynamics, Kluwer Academic Publisher, Dordrecht.
- Nanda, R.S., and Sharma, V.P., (1963). Free convective flow with and without heat source in circular pipes, Appl. scientific Res., A 11(3), pp. 279-291.
- Ostrach, S., (1952). Laminar natural convection flow and heat transfer of liquid with and without heat source in channels with constant wall temperature, NACA TN, 2863.
- Ostrach, S., (1954). Combine natural and forced convection laminar flow and heat transfer of fluids with and without heat source on channels with linearly varying wall temperature, NACA TN, 3141.
- Ritler, J.H. and Peddieson, J., (1997). Transient two phase flows in channels and circular pipes, Proceeding 6th Canadian congress of applied Mechanics.
- Singh, R and Lawrence, R. L., (1979). Influence of a slip velocity at a membrane surface on ultra filtration performances-11(tube flow system), Int. J. Heat and Mass Transfer, 22(5), pp. 731-737.
- Variable Thermal Conductivity and Heat Source Effect on Hydromagnetic Flow of Viscous Stratified Fluid Past a Vertical Porous Plate through Porous Medium
Abstract Views :149 |
PDF Views:1
Authors
Khem Chand
1,
Bharti Sharma
1
Affiliations
1 Department of Mathematics and Statistics, H.P. University-Shimla, IN
1 Department of Mathematics and Statistics, H.P. University-Shimla, IN