Pages that link to "Item:Q1094273"
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The following pages link to On the macroscopic description of slow viscous flow past a random array of spheres (Q1094273):
Displaying 18 items.
- Fluid flow through an array of fixed particles (Q794529) (← links)
- The mean-field limit for solid particles in a Navier-Stokes flow (Q937094) (← links)
- A new application of the reciprocity relations to the study of fluid flows through fixed beds (Q1392852) (← links)
- On the homogenization of the Stokes problem in a perforated domain (Q1728936) (← links)
- Convergence of the method of reflections for particle suspensions in Stokes flows (Q2042672) (← links)
- Derivation of Darcy's law in randomly perforated domains (Q2048888) (← links)
- Derivation of the Stokes-Brinkman problem and extension to the Darcy regime (Q2061632) (← links)
- Convergence of the pressure in the homogenization of the Stokes equations in randomly perforated domains (Q2118890) (← links)
- The influence of Einstein's effective viscosity on sedimentation at very small particle volume fraction (Q2235196) (← links)
- Homogenization of the Navier-Stokes equations in open sets perforated with tiny holes. I: Abstract framework, a volume distribution of holes (Q2277082) (← links)
- On the derivation of a Stokes-Brinkman problem from Stokes equations around a random array of moving spheres (Q2288116) (← links)
- Homogenisation for the Stokes equations in randomly perforated domains under almost minimal assumptions on the size of the holes (Q2334991) (← links)
- Bidispersive thermal convection with relatively large macropores (Q3303604) (← links)
- Well-posed Stokes/Brinkman and Stokes/Darcy coupling revisited with new jump interface conditions (Q4631394) (← links)
- On The Motion of Dispersed Balls in a Potential Flow: A Kinetic Description of the Added Mass Effect (Q4702229) (← links)
- A model for suspension of clusters of particle pairs (Q4993994) (← links)
- Darcy’s law as low Mach and homogenization limit of a compressible fluid in perforated domains (Q5018907) (← links)
- Flow of spatially non-uniform suspensions. Part III: Closure relations for porous media and spinning particles (Q5451772) (← links)
