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- W3080710080 abstract "The thermophoretic motion of a circular cylindrical particle in gaseous media with a temperature gradient perpendicular to its axis is analyzed for a small but nonzero Péclet number Pe. The Knudsen number is of the order 0.1 for the gas motion within the slip-flow regime, and the temperature jump, thermal creep, and frictional slip are permitted at the particle surface. Using a singular perturbation method, we solve the relevant energy and momentum equations and obtain a closed-form formula for the thermophoretic velocity of the cylindrical particle correct to the order Pe2. The perturbed temperature field starts from the order Pe, but the correction to the thermophoretic mobility of the particle starts from the higher order Pe2lnPe. Both corrections of the orders Pe2lnPe and Pe2 to the particle mobility can be either positive or negative depending upon the relevant thermal and interfacial parameters, showing that the effect of heat convection in the fluid on the thermophoresis of a cylindrical particle is complex and can increase or decrease its mobility. In general, the heat convection effect on the thermophoretic mobility is substantially stronger for a circular cylinder than for a sphere, whose correction starts from the order Pe2.Copyright © 2020 American Association for Aerosol Research" @default.
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- W3080710080 date "2020-09-18" @default.
- W3080710080 modified "2023-10-16" @default.
- W3080710080 title "Thermophoresis of a cylindrical particle at small finite Péclet numbers" @default.
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- W3080710080 doi "https://doi.org/10.1080/02786826.2020.1812504" @default.
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