A model for suspension of clusters of particle pairs
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Publication:4993994
DOI10.1051/m2an/2020002zbMath1466.76045arXiv1907.02304OpenAlexW3003570487MaRDI QIDQ4993994
Publication date: 11 June 2021
Published in: ESAIM: Mathematical Modelling and Numerical Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.02304
PDEs in connection with fluid mechanics (35Q35) Stokes and related (Oseen, etc.) flows (76D07) Suspensions (76T20)
Related Items (3)
Derivation of the viscoelastic stress in Stokes flows induced by nonspherical Brownian rigid particles through homogenization ⋮ Convergence of the method of reflections for particle suspensions in Stokes flows ⋮ Derivation of the Batchelor-Green formula for random suspensions
Cites Work
- Micro-macro models for viscoelastic fluids: modelling, mathematics and numerics
- The mean-field limit for solid particles in a Navier-Stokes flow
- On the macroscopic description of slow viscous flow past a random array of spheres
- Sedimentation of inertialess particles in Stokes flows
- A comparison of macroscopic models describing the collective response of sedimenting rod-like particles in shear flows
- The method of reflections, homogenization and screening for Poisson and Stokes equations in perforated domains
- On the homogenization of the Stokes problem in a perforated domain
- Identification of the dilute regime in particle sedimentation
- Effective viscosity of a polydispersed suspension
- Analysis of the viscosity of dilute suspensions beyond Einstein's formula
- Homogenization of the Navier-Stokes equations in open sets perforated with tiny holes. I: Abstract framework, a volume distribution of holes
- On the effect of polydispersity and rotation on the Brinkman force induced by a cloud of particles on a viscous incompressible flow
- Sedimentation of particles in Stokes flow
- A Proof of Einstein's Effective Viscosity for a Dilute Suspension of Spheres
- An Introduction to the Mathematical Theory of the Navier-Stokes Equations
- A Physical Introduction to Suspension Dynamics
- On the periodic fundamental solutions of the Stokes equations and their application to viscous flow past a cubic array of spheres
- Einstein-like approximation for homogenization with small concentration. I—elliptic problems
- Calculation of the resistance and mobility functions for two unequal rigid spheres in low-Reynolds-number flow
- Particle approximation of Vlasov equations with singular forces: Propagation of chaos
- The $\infty$-Wasserstein Distance: Local Solutions and Existence of Optimal Transport Maps
- WASSERSTEIN DISTANCES FOR VORTICES APPROXIMATION OF EULER-TYPE EQUATIONS
- Einstein-like approximation for homogenization with small concentration. II—Navier-Stoke equation
- Sedimentation in a dispersion with vertical inhomogeneities
- Convergence of a Multiple Reflection Method for Calculating Stokes Flow in a Suspension
- Particle distribution functions in suspensions
- A Local Version of Einstein's Formula for the Effective Viscosity of Suspensions
- Extremum principles for slow viscous flows with applications to suspensions
- Sedimentation in a dilute dispersion of spheres
- A Kinetic Model for the Sedimentation of Rod--Like Particles
- A calculation of the viscous force exerted by a flowing fluid on a dense swarm of particles
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