4.5 Article

Slow Motion of a Porous Cylindrical Shell in a concentric cylindrical cavity

期刊

MECCANICA
卷 48, 期 7, 页码 1607-1622

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SPRINGER
DOI: 10.1007/s11012-012-9689-0

关键词

Stokes equation; Brinkman equations; Modified Bessel functions; Cell models

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This paper concerns the Slow Motion of a Porous Cylindrical Shell in a concentric cylindrical cavity using particle-in-cell method. The Brinkman's equation in the porous region and the Stokes equation for clear fluid in their stream function formulations are used. The hydrodynamic drag force acting on each porous cylindrical particle in a cell and permeability of membrane built up by cylindrical particles with a porous shell are evaluated. Four known boundary conditions on the hypothetical surface are considered and compared: Happel's, Kuwabara's, Kvashnin's and Cunningham's (Mehta-Morse's condition). Some previous results for hydrodynamic drag force and dimensionless hydrodynamic permeability have been verified. Variation of the drag coefficient and dimensionless hydrodynamic permeability with permeability parameter sigma, particle volume fraction gamma has been studied and some new results are reported. The flow patterns through the regions have been analyzed by stream lines. Effect of particle volume fraction gamma and permeability parameter sigma on flow pattern is also discussed. In our opinion, these results will have significant contributions in studying, Stokes flow through cylindrical swarms.

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