The classical theory of capillary is concerned largely with size and shape estimates in symmetric asymptotic configurations. Recent developments leading to global results for all symmetric cases, and to qualitative information on asymptotic properties are discussed. Additional stability criteria are described. Asymmetric situations leading to behavior that differs strikingly from the symmetric case are discussed. When gravity vanishes, capillary surfaces in the accustomed sense may not appear. The question of characterizing those tubes in which surfaces can be found has partially been settled. Progress toward determining the effects of contact angle hysteresis in cases of particular interest is reported
peer-reviewedThis thesis examines the static equilibrium shapes and stability of various capillary ...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
The results of several independent studies are presented. The general question is considered of whet...
Introduction Capillarity describes the effects caused by the surface tension on liquids. When consid...
In establishing conditions for continuity of the height of a capillary surface f(x, y) at a re-entra...
The study of capillary phenomena can be traced back to the age of Aristotle. In this thesis, a float...
In establishing conditions for continuity of the height of a capillary surface f(x, y) at a re-entra...
This paper concerns the regularity of a capillary graph (the meniscus profile of liquid in a cylindr...
In this thesis, a novel visco-inertial formulation of capillarity is proposed that geometrically ex...
The two-century old theory of Young and Laplace retains apowerful influence on surface and interface...
We describe here some of our recent mathematical work, which forms a basis for the Interface Configu...
by Ho Wing Kin.Thesis submitted in: July 1997.Thesis (M.Phil.)--Chinese University of Hong Kong, 199...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
Changes in a domain's geometry can force striking changes in the capillary surface lying above ...
peer-reviewedThis thesis examines the static equilibrium shapes and stability of various capillary ...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
The results of several independent studies are presented. The general question is considered of whet...
Introduction Capillarity describes the effects caused by the surface tension on liquids. When consid...
In establishing conditions for continuity of the height of a capillary surface f(x, y) at a re-entra...
The study of capillary phenomena can be traced back to the age of Aristotle. In this thesis, a float...
In establishing conditions for continuity of the height of a capillary surface f(x, y) at a re-entra...
This paper concerns the regularity of a capillary graph (the meniscus profile of liquid in a cylindr...
In this thesis, a novel visco-inertial formulation of capillarity is proposed that geometrically ex...
The two-century old theory of Young and Laplace retains apowerful influence on surface and interface...
We describe here some of our recent mathematical work, which forms a basis for the Interface Configu...
by Ho Wing Kin.Thesis submitted in: July 1997.Thesis (M.Phil.)--Chinese University of Hong Kong, 199...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
Changes in a domain's geometry can force striking changes in the capillary surface lying above ...
peer-reviewedThis thesis examines the static equilibrium shapes and stability of various capillary ...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...
International audienceWe study the capillary rise of wetting liquids in the corners of different geo...