Uniform Estimation of Sub-Riemannian Balls

By Frederic Jean. 2001

61 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/5c322fbdd48420581c4c9efbf3578b7cee1ee4f8

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Ugo V. Boscain
2. Gregoire Charlot
3. Roberta Ghezzi
4. Andrei A. Agrachev
5. Mario Sigalotti
6. Davide Barilari
7. L. Rizzi
8. Igor Zelenko

In Geometry and Topology

1. Ugo V. Boscain
2. Gregoire Charlot
3. Roberta Ghezzi
4. Andrei A. Agrachev
5. Mario Sigalotti
6. Davide Barilari
7. Fabrice Baudoin
8. Nicola Garofalo

Citations in the corpus

• Geometry of Carnot-Caratheodory Spaces, Differentiability, Coarea and Area Formulas (2009, unknown): “Jean [77], V.”
• Normal forms and invariants for 2-dimensional almost-Riemannian structures (2010, background): “A 2-dimensional Almost Riemannian Structure (2-ARS for short) is a rank-varying sub-Riemannian structure that can be locally defined by a pair of smooth vector fields on a 2-dimensional manifold, satisfying the Hörmander condition (see for instance [2, 10, 23, 28]).”
• A Gauss-Bonnet-like formula on two-dimensional almost-Riemannian manifolds (2006, background): “Rank-varying sub-Riemannian structures have already been studied, from a different perspective, in [12, 15].”