Add to ORKGAbstract Given a positive function F on S2 which satisfies a convexity condition, we define a function H F C for surfaces in R3 which is a generalization of the usual mean curvature function. We prove that an immersed topological sphere in R3 with H F C = constant is the Wulff shape, up to translations and homotheties
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is un...
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is uni...
Hypersurfaces of prescribed weighted mean curvature, or F-mean curvature, are introduced as critical...
Abstract Given a positive function F on Sn which satisfies a convexity condition, we introduce the r...
summary:We prove that a closed convex hypersurface of the Euclidean space with almost constant aniso...
summary:We prove that a closed convex hypersurface of the Euclidean space with almost constant aniso...
Abstract. A basic tool in the theory of constant mean curvature (cmc) surfaces Σ2 in space forms is ...
International audienceWe prove that a closed convex hypersurface of a Euclidean space with almost co...
International audienceWe prove that a closed convex hypersurface of a Euclidean space with almost co...
We prove that a closed convex hypersurface of the Euclidean space with almost constant anisotropic f...
Given a smooth positive function $F\in C^{\infty}(\mathbb{S}^n)$ such that the square of its positiv...
Este trabalho consiste em duas partes. Na primeira parte, estudaremos hipersuperfÃcies compactas sem...
An idea of Hopf's for applying complex analysis to the study of constant mean curvature spheres is g...
International audienceWe show that, up to homotheties and translations, the Wulff shape W F is the o...
We show that, up to homotheties and translations, the Wulff shape WF is the only compact embedded hy...
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is un...
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is uni...
Hypersurfaces of prescribed weighted mean curvature, or F-mean curvature, are introduced as critical...
Abstract Given a positive function F on Sn which satisfies a convexity condition, we introduce the r...
summary:We prove that a closed convex hypersurface of the Euclidean space with almost constant aniso...
summary:We prove that a closed convex hypersurface of the Euclidean space with almost constant aniso...
Abstract. A basic tool in the theory of constant mean curvature (cmc) surfaces Σ2 in space forms is ...
International audienceWe prove that a closed convex hypersurface of a Euclidean space with almost co...
International audienceWe prove that a closed convex hypersurface of a Euclidean space with almost co...
We prove that a closed convex hypersurface of the Euclidean space with almost constant anisotropic f...
Given a smooth positive function $F\in C^{\infty}(\mathbb{S}^n)$ such that the square of its positiv...
Este trabalho consiste em duas partes. Na primeira parte, estudaremos hipersuperfÃcies compactas sem...
An idea of Hopf's for applying complex analysis to the study of constant mean curvature spheres is g...
International audienceWe show that, up to homotheties and translations, the Wulff shape W F is the o...
We show that, up to homotheties and translations, the Wulff shape WF is the only compact embedded hy...
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is un...
We prove that the constant anisotropic mean curvature immersion of sphere $S^2$ in $\Bbb R^3$ is uni...
Hypersurfaces of prescribed weighted mean curvature, or F-mean curvature, are introduced as critical...