ORIENTATION OF SYMMETRIC BODIES FALLING IN A SECOND-ORDER LIQUID AT NONZERO REYNOLDS NUMBER

DOI10.1142/S0218202502002276zbMath1041.76006MaRDI QIDQ4798950

Ashwin Vaidya, Jimmy Feng, Giovanni Paolo Galdi, Daniel D. Joseph, Milan Pokorný

Publication date: 16 March 2003

Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)

zbMATH Keywords

stabilitysedimentationtorqueelasticity numbertilt anglehomogeneous body of revolution

Mathematics Subject Classification ID

Viscoelastic fluids (76A10) Dynamics of a rigid body and of multibody systems (70E99)

Related Items (12)

Existence of steady freefall of rigid bodies in a second-order fluid with applications to particle sedimentation ⋮ Fluid–Structure Interaction in Hemodynamics: Modeling, Analysis, and Numerical Simulation ⋮ On the affordances of the MaxEP principle ⋮ Non-equilibrium pattern selection in particle sedimentation ⋮ Sedimentation of spheroids in Newtonian fluids with spatially varying viscosity ⋮ Strong solutions for the interaction of a rigid body and a viscoelastic fluid ⋮ $L^{p}$-theory for strong solutions to fluid-rigid body interaction in Newtonian and generalized Newtonian fluids ⋮ Steady fall of bodies of arbitrary shape in a second-order fluid at zero Reynolds number ⋮ One-dimensional viscoelastic fluid model where viscosity and normal stress coefficients depend on the shear rate ⋮ Effects of inertia and viscoelasticity on sedimenting anisotropic particles ⋮ An optimal principle in fluid-structure interaction ⋮ A note on the orientation of symmetric rigid bodies sedimenting in a power-law fluid

Cites Work

• The motion of rigid particles in viscoelastic fluids
• Slow motion of a body in a fluid of second grade
• Some interpolation inequalities involving Stokes operator and first order derivatives
• Chute libre d’un solide dans un fluide visqueux incompressible. existence
• The slow motion of slender rod-like particles in a second-order fluid
• Hydromechanics of low-Reynolds-number flow. Part 2. Singularity method for Stokes flows
• Direct simulation of the sedimentation of elliptic particles in Oldroyd-B fluids
• A three-dimensional computation of the force and torque on an ellipsoid settling slowly through a viscoelastic fluid
• Translational steady fall of symmetric bodies in a Navier-Stokes liquid, with application to particle sedimentation

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