Add to ORKGMinimal surfaces and surfaces with constant mean curvature (CMC) have fascinated differential geometers for over two centuries. Indeed these surfaces are solutions to variational problems whose formulation is elegant, modelling physical situations involving soap films and bubbles
This work is divided into three sections. In the first, we construct new complete finite total curva...
In Euclidean $3$-space, it is well known that the Sine-Gordon equation was considered in the ninetee...
Abstract. In this paper we numerically construct CMC deformations of the Law-son minimal surfaces ξg...
International audienceThis is a survey article which explains how the theory of integrable systems, ...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
The periodic S1-equivariant hypersurfaces of constant mean curvature can be obtained by using the La...
We present a method to construct a large family of Lagrangian surfaces in complex Euclidean plane $\...
Hamiltonian stationary Lagrangian spheres in Kähler-Einstein surfaces are minimal. We prove that in ...
Abstract. We introduce a new method to construct a large family of Lagrangian surfaces in complex Eu...
This thesis is an introduction to the theory of minimal surfaces. After introducing the basic concep...
This thesis is an introduction to the theory of minimal surfaces. After introducing the basic concep...
[EN] The aim of this Degree’s Final Dissertation is to review some fundamental facts on CMC surface...
[EN] The aim of this Degree’s Final Dissertation is to review some fundamental facts on CMC surface...
W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geome...
Abstract. We explicitly classify helicoidal and translational constantmean curva-ture surfaces in 2 ...
This work is divided into three sections. In the first, we construct new complete finite total curva...
In Euclidean $3$-space, it is well known that the Sine-Gordon equation was considered in the ninetee...
Abstract. In this paper we numerically construct CMC deformations of the Law-son minimal surfaces ξg...
International audienceThis is a survey article which explains how the theory of integrable systems, ...
The mean curvature of a surface is an extrinsic parameter measuring how the surface is curved in the...
The periodic S1-equivariant hypersurfaces of constant mean curvature can be obtained by using the La...
We present a method to construct a large family of Lagrangian surfaces in complex Euclidean plane $\...
Hamiltonian stationary Lagrangian spheres in Kähler-Einstein surfaces are minimal. We prove that in ...
Abstract. We introduce a new method to construct a large family of Lagrangian surfaces in complex Eu...
This thesis is an introduction to the theory of minimal surfaces. After introducing the basic concep...
This thesis is an introduction to the theory of minimal surfaces. After introducing the basic concep...
[EN] The aim of this Degree’s Final Dissertation is to review some fundamental facts on CMC surface...
[EN] The aim of this Degree’s Final Dissertation is to review some fundamental facts on CMC surface...
W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geome...
Abstract. We explicitly classify helicoidal and translational constantmean curva-ture surfaces in 2 ...
This work is divided into three sections. In the first, we construct new complete finite total curva...
In Euclidean $3$-space, it is well known that the Sine-Gordon equation was considered in the ninetee...
Abstract. In this paper we numerically construct CMC deformations of the Law-son minimal surfaces ξg...