The structure of weakly stable constant mean curvature hypersurfaces

Título:

The structure of weakly stable constant mean curvature hypersurfaces

Autor:

Ano:

2008

DOI:

10.2748/tmj/1206734408

Revista:

Tohoku Mathematical Journal

ISSN:

00408735

Idioma:

Inglês

Buscar essa publicação no Google Acadêmico

Publicações com a mesma autoria

Manifolds with weighted Poincaré inequality and uniqueness of minimal hypersurfaces

Volume Growth Estimates for Ricci Solitons and Quasi-Einstein Manifolds

Rigidity for Closed Totally Umbilical Hypersurfaces in Space Forms

Volume estimate about shrinkers

Eigenvalue estimate and compactness for closed $f$-minimal surfaces

A generalization of almost-Schur lemma for closed Riemannian manifolds

An almost-Schur type lemma for symmetric (2,0) tensors and applications

Asymptotic normal behavior of the kernel estimate of the mode of the probability density of $\varphi-$mixing samples

Stability properties and gap theorem for complete f-minimal hypersurfaces

Estimation of the first eigenvalue on compact Riemannian manifolds with negative curvature