<--- Back to Details
First PageDocument Content
Differential geometry / Convex analysis / Homogeneous spaces / Algebraic topology / Homotopy theory / Holonomy / Convex function / Orbifold / Convex set / Geometry / Topology / Mathematics
Date: 2008-06-02 08:41:51
Differential geometry
Convex analysis
Homogeneous spaces
Algebraic topology
Homotopy theory
Holonomy
Convex function
Orbifold
Convex set
Geometry
Topology
Mathematics

A survey on divisible convex sets Yves Benoist

Add to Reading List

Source URL: www.math.u-psud.fr

Download Document from Source Website

File Size: 164,94 KB

Share Document on Facebook

Similar Documents

Mathematical analysis / Mathematics / Geometry / Differential geometry / Foliation / Submersion / Holonomy / Diffeomorphism / Lie groupoid / Lie algebroid / Tangent vector / Prestack

Longitudinal smoothness of the holonomy groupoid

DocID: 1xUao - View Document

Mathematical analysis / Mathematics / Topology / Differential geometry / Lie groupoid / Foliation / Groupoid / Lie algebroid / Holonomy / Group action / Poisson manifold / Distribution

j. differential geometry500 HOLONOMY GROUPOIDS OF SINGULAR FOLIATIONS CLAIRE DEBORD

DocID: 1xU3L - View Document

Geometry / Mathematics / Space / Complex manifolds / Algebraic geometry / Differential geometry / Curvature / Riemannian manifolds / Khler manifold / KhlerEinstein metric / Ricci curvature / Constant scalar curvature Khler metric

Some recent developments in Kähler geometry and exceptional holonomy Simon Donaldson Simons Centre for Geometry and Physics, Stony Brook Imperial College, London March 3, 2018

DocID: 1xTDA - View Document

Transverse geometry The ‘space of leaves’ of a foliation (V, F ) can be described in terms of (M, Γ) , with M = complete transversal and Γ = holonomy pseudogroup. The ‘natural’ ‘transverse coordinates’ form

DocID: 1tNlu - View Document

HOMOLOGY OF HANTZSCHE-WENDT GROUPS KAREL DEKIMPE AND NANSEN PETROSYAN Abstract. An n-dimensional Hantzsche-Wendt group is an n-dimensional orientable Bieberbach group with holonomy group Z2n−1 . We develop an algorithm

DocID: 1sxOH - View Document