Nonlinear peristaltic transport of MHD flow through a porous medium.
Mekheimer, Kh. S., Al-Arabi, T. H. (2003)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Development of small and large compressive pulses in two-phase flow”
Nonlinear peristaltic transport of MHD flow through a porous medium.
Effects of Poiseuille flow on peristaltic transport.
El Shehawey, El Sayed F., El Sebaei, Wahed A. F. (2001)
International Journal of Mathematics and Mathematical Sciences
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Peristaltic transport in a cylindrical tube through a porous medium.
El Shehawey, Elsayed F., El Sebaei, Wahed (2000)
International Journal of Mathematics and Mathematical Sciences
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Flow in an elastic tube subject to prescribed forcing: A model of umbilical venous flow.
Waters, S.L., Guiot, C. (2001)
Journal of Theoretical Medicine
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Peristaltic viscoelastic fluid motion in a tube.
Elshehawey, Elsayed F., Sobh, Ayman M.F. (2001)
International Journal of Mathematics and Mathematical Sciences
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Peristaltic transport of an Oldroyd-B fluid in a planar channel.
Hayat, T., Wang, Y., Hutter, K., Asghar, S., Siddiqui, A.M. (2004)
Mathematical Problems in Engineering
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Two-Layer Flow with One Viscous Layer in Inclined Channels
O. K. Matar, G. M. Sisoev, C. J. Lawrence (2008)
Mathematical Modelling of Natural Phenomena
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We study pressure-driven, two-layer flow in inclined channels with high density and viscosity contrasts. We use a combination of asymptotic reduction, boundary-layer theory and the Karman-Polhausen approximation to derive evolution equations that describe the interfacial dynamics. Two distinguished limits are considered: where the viscosity ratio is small with density ratios of order unity, and where both density and viscosity ratios are small. The evolution equations account for the...