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2016 | OriginalPaper | Chapter

3. Isothermal Flow in Heterogeneous Porous Media

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ABSTRACT

Isothermal flow in roating porous media is shown to apply for conditions when the permeability of the porous medium is not constant, hence representing heterogeneous porous media. The demonstration of the possible existence of Taylor-Proudman columns in rotating porous media follows. Examples of secondary flows in a cross section perpendicular to the main flow direction are presented for a heterogeneous porous medium in a rotating square channel.

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Literature
go back to reference Greenspan HP (1980) The theory of rotating fluids. Cambridge University Press, Cambridge, pp 5–18 Greenspan HP (1980) The theory of rotating fluids. Cambridge University Press, Cambridge, pp 5–18
go back to reference Havstad MA, Vadasz P (1999) Numerical solution of the three dimensional fluid flow in a rotating heterogeneous porous channel. Int J Numer Methods Fluids 31(2):411–429 Havstad MA, Vadasz P (1999) Numerical solution of the three dimensional fluid flow in a rotating heterogeneous porous channel. Int J Numer Methods Fluids 31(2):411–429
go back to reference Vadasz P (1993) Fluid flow through heterogeneous porous media in a rotating square channel. Transp Porous Media 12:43–54CrossRef Vadasz P (1993) Fluid flow through heterogeneous porous media in a rotating square channel. Transp Porous Media 12:43–54CrossRef
go back to reference Vadasz P (1994) On Taylor-Proudman columns and geostrophic flow in rotating porous media. SAIMechE R&D J 10(3):53–57 Vadasz P (1994) On Taylor-Proudman columns and geostrophic flow in rotating porous media. SAIMechE R&D J 10(3):53–57
go back to reference Vadasz P, Havstad MA (1999) The effect of permeability variations on the flow in a rotating porous channel. ASME J Fluids Eng 121(3):568–573CrossRef Vadasz P, Havstad MA (1999) The effect of permeability variations on the flow in a rotating porous channel. ASME J Fluids Eng 121(3):568–573CrossRef
Metadata
Title
Isothermal Flow in Heterogeneous Porous Media
Author
Peter Vadasz
Copyright Year
2016
DOI
https://doi.org/10.1007/978-3-319-20056-9_3

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