A thin film model for meniscus evolution

Cites Work

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Darcy's flow with prescribed contact angle: well-posedness and lubrication approximation
Derivation of continuum models for the moving contact line problem based on thermodynamic principles
Higher order nonlinear degenerate parabolic equations
Smooth zero-contact-angle solutions to a thin-film equation around the steady state
Stability of contact lines in fluids: 2D Stokes flow
The thin-film equation close to self-similarity
The Navier-slip thin-film equation for 3D fluid films: existence and uniqueness
On some free boundary problems for the Navier-Stokes equations with moving contact points and lines
Congested shallow water model: on floating body
Existence and stability of partially congested propagation fronts in a one-dimensional Navier-Stokes model
Revisiting Shikhmurzaev's approach to the contact line problem
Well-posedness for the Navier-slip thin-film equation in the case of complete wetting
Freely floating objects on a fluid governed by the Boussinesq equations
Conformal mapping for cavity inverse problem: an explicit reconstruction formula
Rigorous Derivation of the Thin Film Approximation with Roughness-Induced Correctors
Rival contact-angle models and the spreading of drops
SOLVABILITY OF A PROBLEM ON THE MOTION OF A VISCOUS INCOMPRESSIBLE FLUID BOUNDED BY A FREE SURFACE
Hyperbolic free boundary problems and applications to wave-structure interactions
Well‐posedness for the Navier Slip Thin‐Film equation in the case of partial wetting
Long-Time Behavior and Stability for Quasilinear Doubly Degenerate Parabolic Equations of Higher Order

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