1986
DOI: 10.1002/cjce.5450640206
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Numerical calculation of particle collection by a row of cylinders in a viscous fluid

Abstract: A method for calculating the collection efficiency of particles by a row of cylinders in a viscous fluid is presented. The Navier‐Stokes equation is solved by the finite element method to determine the carrier gas velocity field. Then, the particle equation of motion is also solved by the finite element method to find the particle velocity of impact. Finally, the collection efficiency is obtained by integration of the intercepted particles on the cylinder surface. Results of this model are compared with other … Show more

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Cited by 14 publications
(10 citation statements)
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“…In this case, the presence of neighbor tubes, modifies the flow field in the tube analyzed resulting in a different aerosol retention efficiency and thus in a non-uniform deposition across the tubes of the bundle. Tsiang et al (1982), McLaughlin et al (1986), andIngham et al (1989) dealt with arrays of fibers in cross-flow for low Re numbers (which is out of the range of interest of the present research).…”
Section: Introductionmentioning
confidence: 99%
“…In this case, the presence of neighbor tubes, modifies the flow field in the tube analyzed resulting in a different aerosol retention efficiency and thus in a non-uniform deposition across the tubes of the bundle. Tsiang et al (1982), McLaughlin et al (1986), andIngham et al (1989) dealt with arrays of fibers in cross-flow for low Re numbers (which is out of the range of interest of the present research).…”
Section: Introductionmentioning
confidence: 99%
“…None of the techniques described so far have accounted for the entrance effects of the flow into afibrous filter. An attempt to do this was made by McLaughlin et al (1986) who examined the small Reynolds number flow through an infinitely long single row of equally spaced cylindrical fibres, arranged so that their axes lie in a plane normal to the bulk flow of fluid. Invoking a symmetry argument, the solution domain was reduced to a semi-infinite strip, and McLaughlin et al (1986) used finite element methods to solve the governing two dimensional equations for the fluid flow.…”
mentioning
confidence: 99%
“…An attempt to do this was made by McLaughlin et al (1986) who examined the small Reynolds number flow through an infinitely long single row of equally spaced cylindrical fibres, arranged so that their axes lie in a plane normal to the bulk flow of fluid. Invoking a symmetry argument, the solution domain was reduced to a semi-infinite strip, and McLaughlin et al (1986) used finite element methods to solve the governing two dimensional equations for the fluid flow. The solid particle paths were than found by solving the governing Stokes equation for the particles, again using finite element methods coupled with an approximate Newton-Raphson technique, with initial conditions applied a few radii upstream of the single row or cascade of fibres.…”
mentioning
confidence: 99%
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“…85 aerosol retention efficiency and thus in a non-uniform deposition across the tubes of the bundle. Tsiang et al (1982), McLaughlin et al (1986) and Ingham et al (1989) dealt with arrays of fibers in cross-flow for low Re numbers (which is out of the range of interest of the present research).…”
Section: State Of Art On Aerosol Retention Across a Tube Bundlementioning
confidence: 99%