Decay of correlations and statistical properties for geodesic flows in nonpositive...
Geometry of isoparametric submanifolds of Hilbert space and topology of spaces of ...
Full text | |
Author(s): |
Canevari, Samuel
;
de Freitas, Guilherme Machado
;
Manfio, Fernando
Total Authors: 3
|
Document type: | Journal article |
Source: | Annali di Matematica Pura ed Applicata; v. 196, n. 2, p. 407-426, APR 2017. |
Web of Science Citations: | 0 |
Abstract | |
We prove that complete submanifolds, on which the weak Omori-Yau maximum principle for the Hessian holds, with low codimension and bounded by cylinders of small radius must have points rich in large positive extrinsic curvature. The lower the codimension is, the richer such points are. The smaller the radius is, the larger such curvatures are. This work unifies and generalizes several previous results on submanifolds with nonpositive extrinsic curvature. (AU) | |
FAPESP's process: | 14/01989-9 - Generalized Willmore surfaces |
Grantee: | Fernando Manfio |
Support Opportunities: | Scholarships abroad - Research |