We study the time evolution of the free boundary of a viscous fluid in the non-zero-surface-tension models for planar flows in Hele–Shaw cells under injection. Applying methods of conformal map we prove that certain geometric properties, such as starlikeness and directional convexity, are preserved in time
We investigate numerically the effects of surface tension on the evolution of an initially circular ...
The zero surface tension fluid-fluid interface dynamics in a radial Hele-Shaw cell driven by both in...
The subject of this thesis is viscous fingering in Hele-Shaw cells, or Hele-Shaw flows. We look for ...
Abstract. The main goal of the paper is to apply methods of the theory of univalent functions to som...
A special case of the Stefan model for the evolution of zero surface tension Hele-Shaw free-boundary...
We investigate the dynamics of relaxation, by surface tension, of a family of curved interfaces betw...
In the absence of surface tension, the solution of most Hele-Shaw free-boundary problems with suctio...
We consider the free boundary problem for the evolution of a nearly straight slender fibre of viscou...
We study the global existence and decay to spherical equilibrium of Hele-Shaw flows with su...
We study the zero-viscosity limit of free boundary Navier-Stokes equations with surface tension in u...
We discuss the application of complex variable methods to Hele-Shaw flows and two- dimensional Stoke...
We consider the surface-tension-driven evolution of a thin two-dimensional sheet of viscous fluid wh...
A new formulation and new methods are presented for computing the motion of fluid interfaces with su...
This paper addresses short-time existence and uniqueness of a solution to the N-dimensional Hele–Sha...
We study the global existence and decay to spherical equilibrium of Hele-Shaw flows with surface ten...
We investigate numerically the effects of surface tension on the evolution of an initially circular ...
The zero surface tension fluid-fluid interface dynamics in a radial Hele-Shaw cell driven by both in...
The subject of this thesis is viscous fingering in Hele-Shaw cells, or Hele-Shaw flows. We look for ...
Abstract. The main goal of the paper is to apply methods of the theory of univalent functions to som...
A special case of the Stefan model for the evolution of zero surface tension Hele-Shaw free-boundary...
We investigate the dynamics of relaxation, by surface tension, of a family of curved interfaces betw...
In the absence of surface tension, the solution of most Hele-Shaw free-boundary problems with suctio...
We consider the free boundary problem for the evolution of a nearly straight slender fibre of viscou...
We study the global existence and decay to spherical equilibrium of Hele-Shaw flows with su...
We study the zero-viscosity limit of free boundary Navier-Stokes equations with surface tension in u...
We discuss the application of complex variable methods to Hele-Shaw flows and two- dimensional Stoke...
We consider the surface-tension-driven evolution of a thin two-dimensional sheet of viscous fluid wh...
A new formulation and new methods are presented for computing the motion of fluid interfaces with su...
This paper addresses short-time existence and uniqueness of a solution to the N-dimensional Hele–Sha...
We study the global existence and decay to spherical equilibrium of Hele-Shaw flows with surface ten...
We investigate numerically the effects of surface tension on the evolution of an initially circular ...
The zero surface tension fluid-fluid interface dynamics in a radial Hele-Shaw cell driven by both in...
The subject of this thesis is viscous fingering in Hele-Shaw cells, or Hele-Shaw flows. We look for ...