Pages that link to "Item:Q1943475"
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The following pages link to Global weak entropy solution to Doi-Saintillan-Shelley model for active and passive rod-like and ellipsoidal particle suspensions (Q1943475):
Displaying 18 items.
- On the doi model for the suspensions of rod-like molecules: global-in-time existence (Q390101) (← links)
- Existence and uniqueness of global weak solution to a kinetic model for the sedimentation of rod-like particles (Q487983) (← links)
- Coupled self-organized hydrodynamics and Stokes models for suspensions of active particles (Q1734986) (← links)
- Existence of global weak solutions of \(p\)-Navier-Stokes equations (Q2064506) (← links)
- From kinetic to fluid models of liquid crystals by the moment method (Q2087587) (← links)
- Global existence of weak solutions to inhomogeneous Doi-Onsager equations (Q2162624) (← links)
- Global renormalized solutions to reaction-cross-diffusion systems with self-diffusion (Q2272510) (← links)
- Existence of global weak solutions to an inhomogeneous Doi model for active liquid crystals (Q2689463) (← links)
- ON THE DOI MODEL FOR THE SUSPENSIONS OF ROD-LIKE MOLECULES IN COMPRESSIBLE FLUIDS (Q3166765) (← links)
- Global Existence Analysis of Energy-Reaction-Diffusion Systems (Q5020862) (← links)
- Well-Posedness of an Integro-Differential Model for Active Brownian Particles (Q5044985) (← links)
- Models of bacteria swimming in a nematic liquid crystal (Q5157418) (← links)
- Non-existence of mean-field models for particle orientations in suspensions (Q6066016) (← links)
- On the Stabilizing Effect of Swimming in an Active Suspension (Q6086709) (← links)
- Derivation of an Effective Rheology for Dilute Suspensions of Microswimmers (Q6086714) (← links)
- Orientation mixing in active suspensions (Q6089030) (← links)
- Derivation of the viscoelastic stress in Stokes flows induced by nonspherical Brownian rigid particles through homogenization (Q6116954) (← links)
- Variational bounds and nonlinear stability of an active nematic suspension (Q6552441) (← links)
