3 citations · 5 across the 3 of their papers we have counts for
3 papers
math.AP2023
Sedimentation of particles with very small inertia II: Derivation, Cauchy problem and hydrodynamic limit of the Vlasov-Stokes equation
Richard M. Höfer, Richard Schubert
We consider the sedimentation of spherical particles with identical radii in a Stokes flow in . The particles satisfy a no-slip boundary condition and are subj…
math.AP2018★ 2 cited
Homogenization for the Stokes equations in randomly perforated domains under almost minimal assumptions on the size of the holes
Arianna Giunti, Richard M. Höfer
We prove the homogenization to the Brinkman equations for the incompressible Stokes equations in a bounded domain which is perforated by a random collection of small spherical hole…
math.AP2016★ 3 cited
Sedimentation of Inertialess Particles in Stokes Flows
Richard M. Höfer
We investigate the sedimentation of a cloud of rigid, spherical particles of identical radii under gravity in a Stokes fluid. Both inertia and rotation of particles are neglected.…