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Generalized Ricci Curvature Bounds for Three Dimensional Contact Subriemannian manifolds by Agrachev, Andrei; Lee, Paul is a scholarly article available to read on EtoBox.

What is Generalized Ricci Curvature Bounds for Three Dimensional Contact Subriemannian manifolds about?

Measure contraction property is one of the possible generalizations of Ricci curvature bound to more general metric measure spaces. In this paper, we discover sufficient conditions for a three dimensional contact subriemannian manifold to satisfy this property.

Author

Agrachev, Andrei; Lee, Paul

Published

2009

Language

EN