Add to ORKGAbstract. We apply the method of Dorfmeister, Pedit and Wu [8] for constructing harmonic maps from simply connected domains to symmetric spaces to obtain a procedure for generating constant mean curvature (CMC) surfaces with non-trivial topology in all simply-connected 3-dimensional space forms. We emphasize how to solve period problems and in the process discuss new examples of non-simply-connected CMC surfaces
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
A properly embedded surface Σ in H2×R, invariant by a non-trivial discrete group of isometries ofH2×...
This thesis is concerned with the problem of constructing surfaces of constant mean curvature. More ...
International audiencewe construct constant mean curvature surfaces in euclidean space with genus ze...
This work is divided into three sections. In the first, we construct new complete finite total curva...
The aim of this bachelor's thesis has been to investigate surfaces that are the main contributions t...
We construct constant mean curvature (CMC) bubbleton surfaces in the three-dimensional space forms R...
This is a survey on the global theory of constant mean curvature surfaces in Riemannian homogeneous ...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
We show that several theorems concerning properly embedded constant mean curvature surfaces (cmc-sur...
In 1970, Lawson [Law70] established a correspondence between simply-connected min-imal surfaces in a...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.In this work, the author stud...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.In this work, the author stud...
Abstract. In this paper we numerically construct CMC deformations of the Law-son minimal surfaces ξg...
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
A properly embedded surface Σ in H2×R, invariant by a non-trivial discrete group of isometries ofH2×...
This thesis is concerned with the problem of constructing surfaces of constant mean curvature. More ...
International audiencewe construct constant mean curvature surfaces in euclidean space with genus ze...
This work is divided into three sections. In the first, we construct new complete finite total curva...
The aim of this bachelor's thesis has been to investigate surfaces that are the main contributions t...
We construct constant mean curvature (CMC) bubbleton surfaces in the three-dimensional space forms R...
This is a survey on the global theory of constant mean curvature surfaces in Riemannian homogeneous ...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
We show that several theorems concerning properly embedded constant mean curvature surfaces (cmc-sur...
In 1970, Lawson [Law70] established a correspondence between simply-connected min-imal surfaces in a...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.In this work, the author stud...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.In this work, the author stud...
Abstract. In this paper we numerically construct CMC deformations of the Law-son minimal surfaces ξg...
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
In this work we construct families of CMC (Constant Mean Curvature) surfaces which bifurcate from ce...
A properly embedded surface Σ in H2×R, invariant by a non-trivial discrete group of isometries ofH2×...