Geodesic

Sommaire du Fascicule no. 1

Bifurcation and secondary bifurcation of heavy periodic hydroelastic travelling waves
p. 1-22
Transport of interfaces with surface tension by 2D viscous flows
p. 23-44
A posteriori error controlled local resolution of evolving interfaces for generalized Cahn–Hilliard equations
p. 45-74
Convexity breaking of the free boundary for porous medium equations
p. 75-84
Mixed finite element method for electrowetting on dielectric with contact line pinning
p. 85-119

Sommaire du Fascicule no. 2

Well-posedness of a parabolic moving-boundary problem in the setting of Wasserstein gradient flows
p. 121-150
Stable constant-mean-curvature hypersurfaces are area minimizing in small $L^1$ neighborhoods
p. 151-155
On a free boundary problem describing the phase transition in an incompressible viscous fluid
p. 157-185
Parametric approximation of surface clusters driven by isotropic and anisotropic surface energies
p. 187-234
A free boundary problem arising in a simplified tumour growth model of contact inhibition
p. 235-250
On the existence of mean curvature flow with transport term
p. 251-277

Sommaire du Fascicule no. 3

Boundary regularity for a parabolic obstacle type problem
p. 279-291
Nonlinear stability analysis of a two-dimensional diffusive free boundary problem
p. 293-310
On the two-phase Navier–Stokes equations with surface tension
p. 311-345
Cauchy problems for noncoercive Hamilton–Jacobi–Isaacs equations with discontinuous coefficients
p. 347-368
Long-time behaviour of two-phase solutions to a class of forward-backward parabolic equations
p. 369-408

Sommaire du Fascicule no. 4

Convergence of a large time-step scheme for mean curvature motion
p. 409-441
The Neumann problem in an irregular domain
p. 443-462
The thin film equation with backwards second order diffusion
p. 463-496
Wavelet analogue of the Ginzburg–Landau energy and its Γ-convergence
p. 497-525
Mass conserving Allen–Cahn equation and volume preserving mean curvature flow
p. 527-549
Error analysis for the approximation of axisymmetric Willmore flow by $C^1$-finite elements
p. 551-574