<--- Back to Details
First PageDocument Content
Lie groups / Metric geometry / Riemannian geometry / Differential topology / Sub-Riemannian manifold / Riemannian manifold / Geodesic / Finsler manifold / Exponential map / Geometry / Differential geometry / Topology
Date: 2012-02-01 15:25:14
Lie groups
Metric geometry
Riemannian geometry
Differential topology
Sub-Riemannian manifold
Riemannian manifold
Geodesic
Finsler manifold
Exponential map
Geometry
Differential geometry
Topology

Lecture notes on sub-Riemannian geometry

Add to Reading List

Source URL: www.math.ethz.ch

Download Document from Source Website

File Size: 1,10 MB

Share Document on Facebook

Similar Documents

Masha Gordina, University of Connecticut Title: A random walk through sub-Riemannian geometry Abstract: A sub-Riemannian manifold M is a connected smooth manifold such that the only smooth curves in M which are admissibl

DocID: 1jh6z - View Document

Riemannian geometry / Lie groups / Metric geometry / Differential topology / Sub-Riemannian manifold / Exponential map / Gromov–Hausdorff convergence / Riemannian manifold / Tangent bundle / Geometry / Mathematics / Differential geometry

Tangent bundles to sub-Riemannian groups Marius Buliga Institut Bernoulli Bˆatiment MA ´ Ecole Polytechnique F´ed´erale de Lausanne

DocID: RMOv - View Document

Metric space / Riemannian manifold / Isometry / Riemannian geometry / Continuous function / Open set / Exponential map / Differential geometry / Manifold / Geometry / Mathematics / Metric geometry

Curvature of sub-Riemannian spaces Marius Buliga Institut Bernoulli Bˆatiment MA ´ Ecole Polytechnique F´ed´erale de Lausanne

DocID: RCbY - View Document

Metric geometry / Riemannian geometry / Topology / Differential geometry / Differential topology / Riemannian manifold / Exponential map / Metric space / Differentiable manifold / Geometry / Mathematics / Mathematical analysis

Sub-Riemannian geometry and Lie groups. Part II. Curvature of metric spaces, coadjoint orbits and associated representations Marius Buliga IMB Bˆatiment MA

DocID: Rlgr - View Document

Metric geometry / Group theory / Heisenberg group / Sub-Riemannian manifold / Continuous function / Integration by parts / Derivative / Cayley graph / Werner Heisenberg / Mathematics / Mathematical analysis / Abstract algebra

The Heisenberg group and Pansu’s Theorem July 31, 2009 Abstract The goal of these notes is to introduce the reader to the Heisenberg group with its CarnotCarathéodory metric and to Pansu’s differentiation theorem. A

DocID: 98z4 - View Document