© 1982 Dr. Francis Robert SmithIn this thesis, we will prove that in the 3-dimensional sphere endowed with any Riemannian metric (denoted by N) there exists an embedded minimal 2-dimensional sphere. (From introduction
We prove existence results that give information about the space of minimal immersions of 2-tori int...
In this paper we will discuss minimal surfaces Σ in M × R, where M will be the 2-sphere (with the co...
In this paper, we show that there are non-properly embedded minimal surfaces with finite topology in...
Consider the following question: Does there exist a three-manifold M for which, given any riemannian...
8 pagesInternational audienceLet $M$ be a complete Riemannian $3$-manifold with sectional curvatures...
Submitted to: J. Diff. Geom.SIGLETIB Hannover: RO 5389(32) / FIZ - Fachinformationszzentrum Karlsruh...
A general study of minimal surfaces of the Riemannian product of two spheres 2×2 is tackled. We stab...
Abstract. A general study of minimal surfaces of the Riemannian prod-uct of two spheres S2 × S2 is t...
We introduce the notion of special spherical symmetry and classify the complete regular minimal ...
We prove there exists a compact embedded minimal surface in a complete finite volume hyperbolic 3-ma...
Let Mn be an n-dimensional Riemannian manicold which is minimally immersed in a unit sphere Sn+p(1) ...
We construct a smooth Riemannian metric on any 3-manifold with the property that there are ...
International audienceWe prove there exists a compact embedded minimal surface in a complete finite ...
All minimal isometric immersions of a Riemannian manifold M into a round sphere arise from eigenfunc...
We show that there exist infinitely many metrics on S3 which provide a discrete family of non congru...
We prove existence results that give information about the space of minimal immersions of 2-tori int...
In this paper we will discuss minimal surfaces Σ in M × R, where M will be the 2-sphere (with the co...
In this paper, we show that there are non-properly embedded minimal surfaces with finite topology in...
Consider the following question: Does there exist a three-manifold M for which, given any riemannian...
8 pagesInternational audienceLet $M$ be a complete Riemannian $3$-manifold with sectional curvatures...
Submitted to: J. Diff. Geom.SIGLETIB Hannover: RO 5389(32) / FIZ - Fachinformationszzentrum Karlsruh...
A general study of minimal surfaces of the Riemannian product of two spheres 2×2 is tackled. We stab...
Abstract. A general study of minimal surfaces of the Riemannian prod-uct of two spheres S2 × S2 is t...
We introduce the notion of special spherical symmetry and classify the complete regular minimal ...
We prove there exists a compact embedded minimal surface in a complete finite volume hyperbolic 3-ma...
Let Mn be an n-dimensional Riemannian manicold which is minimally immersed in a unit sphere Sn+p(1) ...
We construct a smooth Riemannian metric on any 3-manifold with the property that there are ...
International audienceWe prove there exists a compact embedded minimal surface in a complete finite ...
All minimal isometric immersions of a Riemannian manifold M into a round sphere arise from eigenfunc...
We show that there exist infinitely many metrics on S3 which provide a discrete family of non congru...
We prove existence results that give information about the space of minimal immersions of 2-tori int...
In this paper we will discuss minimal surfaces Σ in M × R, where M will be the 2-sphere (with the co...
In this paper, we show that there are non-properly embedded minimal surfaces with finite topology in...