Pages that link to "Item:Q1781584"
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The following pages link to A boundary integral formulation of quasi-steady fluid wetting (Q1781584):
Displaying 19 items.
- Local well-posedness for a quasi-stationary droplet model (Q493230) (← links)
- A variational approach to a quasi-static droplet model (Q532550) (← links)
- Fluid with internal wettability (Q872960) (← links)
- Viscosity solutions for a model of contact line motion (Q1018199) (← links)
- Comparison between numerical models for the simulation of moving contact lines (Q1645651) (← links)
- Fluid-structure interaction involving dynamic wetting: 2D modeling and simulations (Q1694603) (← links)
- Quasistatic droplets in randomly perforated domains (Q2257784) (← links)
- Numerical simulation of static and sliding drop with contact angle hysteresis (Q2269842) (← links)
- An efficient boundary integral scheme for the threshold dynamics method. II. Applications to wetting dynamics (Q2291892) (← links)
- Dynamic stability of equilibrium capillary drops (Q2453953) (← links)
- Model hierarchies and higher-order discretisation of time-dependent thin-film free boundary problems with dynamic contact angle (Q2672771) (← links)
- A mixed formulation of a sharp interface model of Stokes flow with moving contact lines (Q2877712) (← links)
- Stability of Serrin's Problem and Dynamic Stability of a Model for Contact Angle Motion (Q4570968) (← links)
- On a Model for a Sliding Droplet: Well-posedness and Stability of Translating Circular Solutions (Q4609458) (← links)
- Droplet dynamics on chemically heterogeneous substrates (Q4647306) (← links)
- WETTING PHENOMENA AND CONSTANT MEAN CURVATURE SURFACES WITH BOUNDARY (Q5709222) (← links)
- A conservative saint-venant type model to describe the dynamics of thin partially wetting films with regularized forces at the contact line (Q6077531) (← links)
- Instantaneous convexity breaking for the quasi-static droplet model (Q6082525) (← links)
- A numerical method for dynamic wetting using mesoscopic contact-line models (Q6646463) (← links)