Stokes resistance, added mass, and Basset force for arbitrarily oriented, finite-length cylinders

DOI10.1063/1.858660zbMath0777.76031OpenAlexW2046531612MaRDI QIDQ4202861

Michael Loewenberg

Publication date: 8 December 1993

Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.858660

zbMATH Keywords

boundary integral formulationcircular cross-section

Mathematics Subject Classification ID

Incompressible viscous fluids (76D99) Boundary element methods applied to problems in fluid mechanics (76M15)

Related Items (5)

The unsteady Stokes resistance of arbitrarily oriented, finite-length cylinders ⋮ Asymmetric, oscillatory motion of a finite-length cylinder: The macroscopic effect of particle edges ⋮ Dynamics of axisymmetric bodies rising along a zigzag path ⋮ Influence of aspect ratio on the dynamics of a freely moving circular disk ⋮ The force on a slender particle under oscillatory translational motion in unsteady Stokes flow

Cites Work

• A singularity method for unsteady linearized flow
• The electroacoustic equations for a colloidal suspension
• The unsteady force on a body at low Reynolds number; the axisymmetric motion of a spheroid
• A study of linearized oscillatory flow past particles by the boundary-integral method
• Sedimentation of axisymmetric particles in shear flows
• Uniform asymptotic solutions for potential flow about a slender body of revolution
• Stokes flow past a particle of arbitrary shape: a numerical method of solution
• Slender-body theory for particles of arbitrary cross-section in Stokes flow
• Axisymmetric slow viscous flow past an arbitrary convex body of revolution

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