[1]

Levenspiel O. and Smith W.K. (1957): *Notes on the diffusion-type model for the longitudinal mixing of fluids in flow*. – Chem. Engng. Sci., vol.6, pp.27–233.Google Scholar

[2]

Danckwerts P.V. (1953): *The effect of incomplete mixing on homogeneous reactions*. – Chem. Engng. Sci., vol.8, No.1-2, pp.93-102.Google Scholar

[3]

Taylor G.I. (1953): *Dispersion of soluble matter in solvent flowing slowly through a tube*. – Proceedings of the Royal Society of London A, vol.219, pp.186-203Google Scholar

[4]

Taylor G.I. (1954): *The dispersion of matter in turbulent flow through a pipe*. – Proceedings of the Royal Society of London A, 223, pp.446-468Google Scholar

[5]

Taylor G.I. (1954): *Conditions under which dispersion of a solute in a stream of solvent can be used to measure molecular diffusion*. – Proceedings of the Royal Society of London A, 225, pp.473-477.Google Scholar

[6]

Batchelor G.K. (1981): *Preoccupations of a journal editor*. – J. Fluid Mech., vol.106, pp.1-25.Google Scholar

[7]

Aris R. (1956): *On the dispersion of a solute in a fluid flowing through a tube*. – Proceedings of Royal Society London A 235, pp.67–77.Google Scholar

[8]

Horn F.J.M. and Kipp JR R.L. (1971): *Induced transport in pulsating flow*. – AIChE Journal, vol.17, pp.621–626.Google Scholar

[9]

Brenner H. (1980): *A general theory of Taylor dispersion phenomena*. – Physicochem. Hydrodyn., vol.1, pp.91–123.Google Scholar

[10]

Brenner H. and Edwards D.A. (1982): *Macrotransport Process*. – Butterworth-Heinemann, Boston, 714.Google Scholar

[11]

Philip J.R. (1963): *The theory of dispersal during laminar flow in tubes*. – I. Australian J. Physics, vol.16, pp.287–299.Google Scholar

[12]

Gill W.N. and Sankarasubramanian R. (1970): *A note on the solution of transient dispersion problems*. – Proceedings of the Royal Society A, vol.316, pp.341–350.Google Scholar

[13]

Gill W.N. and Sankarasubramanian R. (1972): *Dispersion of non-uniformly distributed time-variable continuous sources in time-dependent flow*. – Proceedings of Royal Society London A, vol.327, pp.191-208.Google Scholar

[14]

DeGance A.E. and Johns L.E. (1978a): *The theory of dispersion of chemically active solutes in a rectilinear flow field*. – Appl. Sci. Res., vol.34, pp.189-225.Google Scholar

[15]

DeGance A.E. and Johns L.E. (1980): *On the construction of dispersion approximations to the solution of the convective diffusion equation*. – AIChE Journal, vol.26, pp.411–419.Google Scholar

[16]

Hatton T.A. and Lightfoot E.N. (1982): *On the significance of the dispersion coefficient in two-phase flow.* – Chem. Engng. Sci., vol.37, pp.1289-1307.Google Scholar

[17]

Hatton T.A. and Lightfoot E.N. (1984a): *Dispersion, mass transfer and chemical reaction in multiphase contactors: part I: theoretical developments*. – AIChE journal 30, pp.235-243.Google Scholar

[18]

Hatton T.A. and Lightfoot E.N. (1984b): *Dispersion, mass transfer and chemical reaction in multiphase contactors: Part II: Numerical examples*. – AIChE Journal, vol.30, pp.243-249.Google Scholar

[19]

Yamanaka T. (1983): *Projection operator theoretical approach to unsteady convective diffusion phenomena*. – J. Chem. Engng. Japan, vol.16, pp.29-35.Google Scholar

[20]

Yamanaka T. (1983b): *Generalization of Taylor’s approximate solution for dispersion phenomena*. – J. Chem. Engng. Japan, vol.16, pp.511-512.Google Scholar

[21]

Yamanaka T. and Inui S. (1994): *Taylor dispersion models involving nonlinear irreversible reactions*. – J. Chem. Engng. Japan, vol.27, pp.434–435.Google Scholar

[22]

Smith R. (1981): *A delay-diffusion description for contaminant dispersion*. – J. Fluid Mech., vol.105, pp.469-486.Google Scholar

[23]

Smith R. (1987): *Diffusion in shear flows made easy: the Taylor limit*. – J. Fluid Mech., vol.175, pp.201-214.Google Scholar

[24]

Cleland F.A. and Wilhelm R.H. (1956): *Diffusion and reaction in viscous-flow tubular reactor*. – AIChE Journal, vol.2, pp.489-497.Google Scholar

[25]

Katz S. (1959): *Chemical reactions catalysed on a tube wall*. – Chem. Engng. Sci., vol.10, pp.202-211.Google Scholar

[26]

Walker R. (1961): *Chemical reaction and diffusion in a catalytic tubular reactor*. – Physics of Fluids, vol.4, pp.1211-1216.Google Scholar

[27]

Solomon R.L. and Hudson J.L. (1967): *Heterogeneous and homogeneous reactions in a tubular reactor*. – AIChE. J., vol.13, pp.545-550.Google Scholar

[28]

Packham B.A. and Shail R. (1971): *Stratified laminar flow of two immiscible fluids.* – Mathematical Proceedings Cambridge Philosophical Society, vol.69, pp.443-448.Google Scholar

[29]

Alireza S. and Sahai V. (1990): *Heat transfer in developing magnetohydrodynamic Poiseuille flow and variable transport properties*. – Int. J. Heat and Mass Transfer, vol.33, pp.1711–1720.Google Scholar

[30]

Malashetty M.S. and Leela V. (1991): *Magnetohydrodynamic heat transfer in two fluid flow*. – Proc. of National Heat Transfer Conferences sponsored by AIChE and ASME–HTD, Phase Change Heat Transfer, vol.159, pp.171-175.Google Scholar

[31]

Malashetty M.S. and Leela V. (1992): *Magnetohydrodynamic heat transfer in two-phase flow*. – Int. J. Engng. Sci., vol.30, pp.371-377.Google Scholar

[32]

Lohrasbi J. and Sahai V. (1988): *Magnetohydrodynamic heat transfer in two-phase flow between parallel plates*. – Appl. Sci. Res., vol.45, pp.53-66.Google Scholar

[33]

Malashetty M.S. and Umavathi J.C. (1997): *Magnetohydrodynamic two phase flow in an inclined channel*. – Int. J. Multiphase Flow, vol.23, pp.545-560.Google Scholar

[34]

Chamkha A.J. (1999): *Flow of two-immiscible fluids in porous and nonporous channels*. – ASME. J. Fluids Eng., vol.122, pp.117-124.Google Scholar

[35]

Malashetty M.S. Umavathi J.C. and Kumar J.P. (2001): *Two fluid magneto convection flow in an inclined channel*. – Int. J. Transport Phenomena, vol.3, pp.73-84.Google Scholar

[36]

Malashetty M.S. Umavathi J.C. and Kumar J.P. (2001): *Convective magneto hydrodynamic two fluid flow and heat transfer in an inclined channel*. – Heat and Mass Transfer J., vol.37, pp.259-264.Google Scholar

[37]

Malashetty M.S. Umavathi J.C. and Kumar J.P. (2001): *Convective flow and heat transfer in an inclined composite porous medium.* – J. Porous Media, vol.4, pp.15-22.Google Scholar

[38]

Umavathi J.C., Liu I.C. and Kumar J.P. (2010): *Magnetohydrodynamic Poseuille-Coutte flow and heat transfer in an inclined channel*. – J. Mech., vol.26, pp.525-532.Google Scholar

[39]

Umavathi J.C. and Shekar M. (2011): *Mixed convective flow of two immiscible viscous fluids in a vertical wavy channel with traveling thermal waves*. – Heat Transfer-Asian Res., vol.40, pp.721-743.Google Scholar

[40]

Kumar J.P., Umavathi J.C. and Shivakumar M. (2011): *Effect of first order chemical reaction on magneto convection of immiscible fluids in a vertical channel*. – Heat Transfer Asian Res., vol.40, pp.608-640.Google Scholar

[41]

Kumar J.P., Umavathi J.C., Chamkha A.J and Ashok Basawaraj (2012): *Solute dispersion between two parallel plates containing porous and fluid layers*. – J. Porous Media, vol.15, pp.1031-1047.Google Scholar

[42]

Gupta A.S. and Chatterjee A.S. (1968): *Dispersion of soluble matter in the hydromagnetic laminar flow between two parallel plates*. – Mathematical Proceedings of the Cambridge Philosophical Society, vol.64, pp.1209-1214.Google Scholar

[43]

Wooding R.A. (1960): *Instability of a viscous liquid of variable density in a vertical Hele-Shaw cell*. – J. Fluid Mech., vol.7, pp.501–515.Google Scholar

[44]

Sudhanshu, Ghoshal K., Subhash Sikdar Ch. and Ajit K. (1976): *Dispersion of solutes in laminar hydromagnetic flows with homogeneous and heterogeneous chemical reactions*. – Proceedings of the Indian National Science Academy. Part A, Physical Sci., vol.43, pp.370-379.Google Scholar

[45]

Gupta A.S. and Chatterjee A.S. (1968): *Dispersion of soluble matter in the hydromagnetic laminar flow between two parallel plates*. – In Mathematical Proceedings of the Cambridge Philosophical Society, vol.64, pp.1209-1214.Google Scholar

## Comments (0)