Let ψ: M → N be an immersion of an orientable surface into a three dimensional oriented Riemannian manifold. Then ψ has constant mean curvature if and only if it is a critical point of the area functional for any compactly supported variation that preserves the volume enclosed by the surface. In this context we say that th
Surfaces of non–zero constant mean curvature in Euclidean 3–space are stud-ied from a variety of dif...
We establish some a priori geometric relations on stable minimal sur-faces lying inside three-manifo...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
We classify the stable constant mean curvature spheres in the homogeneous Riemannian 3-manifolds: th...
We classify constant mean curvature surfaces invariant by a 1-parameter group of isometries in the B...
ABSTRACT. We classify constant mean curvature surfaces invariant by a 1-parameter group of isometrie...
Let M be an embedded strictly stable constant mean curvature surface, and S a surface with the same ...
Abstract. It is proved that the spaces of index one minimal surfaces and stable constant mean curvat...
For an isometric immersion $f$ of a flat torus into the unit 3-sphere, we show that if the mean curv...
Nesta dissertaÃÃo fazemos um estudo de geometria das superfÃcies isometricamente imersas numa forma ...
Given a non-compact, simply connected homogeneous three-manifold X and a sequence {Ωn}n of isoperime...
International audienceWe study the classification of immersed constant mean curvature (CMC) sphe-res...
We show that several theorems concerning properly embedded constant mean curvature surfaces (cmc-sur...
Abstract.- We prove that stable balance minimal surfaces with free boundary in a centrally symmetric...
For a CMC immersion from a two-dimensional compact smooth manifold with boundary into the Euclidean ...
Surfaces of non–zero constant mean curvature in Euclidean 3–space are stud-ied from a variety of dif...
We establish some a priori geometric relations on stable minimal sur-faces lying inside three-manifo...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
We classify the stable constant mean curvature spheres in the homogeneous Riemannian 3-manifolds: th...
We classify constant mean curvature surfaces invariant by a 1-parameter group of isometries in the B...
ABSTRACT. We classify constant mean curvature surfaces invariant by a 1-parameter group of isometrie...
Let M be an embedded strictly stable constant mean curvature surface, and S a surface with the same ...
Abstract. It is proved that the spaces of index one minimal surfaces and stable constant mean curvat...
For an isometric immersion $f$ of a flat torus into the unit 3-sphere, we show that if the mean curv...
Nesta dissertaÃÃo fazemos um estudo de geometria das superfÃcies isometricamente imersas numa forma ...
Given a non-compact, simply connected homogeneous three-manifold X and a sequence {Ωn}n of isoperime...
International audienceWe study the classification of immersed constant mean curvature (CMC) sphe-res...
We show that several theorems concerning properly embedded constant mean curvature surfaces (cmc-sur...
Abstract.- We prove that stable balance minimal surfaces with free boundary in a centrally symmetric...
For a CMC immersion from a two-dimensional compact smooth manifold with boundary into the Euclidean ...
Surfaces of non–zero constant mean curvature in Euclidean 3–space are stud-ied from a variety of dif...
We establish some a priori geometric relations on stable minimal sur-faces lying inside three-manifo...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...