2009
DOI: 10.1252/jcej.09we001
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Flow of Power-Law Liquids Past a Solid Sphere With and Without Radial Mass Flux at Moderate Reynolds Numbers

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Cited by 5 publications
(3 citation statements)
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“…9–11 are solved numerically using a finite difference method‐based simplified marker and cell semi‐implicit algorithm. The detailed solution methodology is presented elsewhere 46–49 and hence only salient features are presented herein. The algorithm employed here is a simplified version of the explicit algorithm from Harlow and Welch 50, and is implemented in spherical coordinates on a staggered grid arrangement.…”
Section: Numerical Methodologymentioning
confidence: 99%
“…9–11 are solved numerically using a finite difference method‐based simplified marker and cell semi‐implicit algorithm. The detailed solution methodology is presented elsewhere 46–49 and hence only salient features are presented herein. The algorithm employed here is a simplified version of the explicit algorithm from Harlow and Welch 50, and is implemented in spherical coordinates on a staggered grid arrangement.…”
Section: Numerical Methodologymentioning
confidence: 99%
“…The effect of mass injection on drag coefficient of a solid sphere was investigated in previous studies for Newtonian [15,16] and non-Newtonian [17] fluids. It is observed that in a Newtonian medium, applying a radial mass flux on the particle boundary reduces the total drag coefficient of the sphere.…”
Section: Effect On Drag Coefficientmentioning
confidence: 99%
“…The influence of mass injection from the surface of the solid particle has also been studied by previous authors [15][16][17] by implementing outflow on the boundary of a fixed sphere. In later works it is shown that there is a reduction in the total drag coefficient by injecting radial flux from the surface of the sphere which is correlate with mass injection ratios.…”
Section: Introductionmentioning
confidence: 99%