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Sectional curvature
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21	SECTIONAL CURVATURE OF POLYGONAL COMPLEXES WITH PLANAR SUBSTRUCTURES MATTHIAS KELLER, NORBERT PEYERIMHOFF, AND FELIX POGORZELSKI Abstract. In this paper we introduce a class of polygonal complexes for which we can define Add to Reading List Source URL: maths.dur.ac.uk Language: English - Date: 2014-05-14 11:13:43 Curvature Riemannian geometry Algebraic topology Mathematical structures Differential geometry Sectional curvature Planar graph Euler characteristic Differential geometry of surfaces Building Ricci curvature Symmetric space
22	The Geometric Median on Riemannian Manifolds with Application to Robust Atlas Estimation P. Thomas Fletcher a,∗ Suresh Venkatasubramanian a Sarang Joshi a a University of Utah, Salt Lake City, Utah, United States Add to Reading List Source URL: www2.imm.dtu.dk Language: English - Date: 2009-08-03 03:49:53 Riemannian geometry Multivariate statistics Curvature Differential topology Geometric median Riemannian manifold Sectional curvature Tensor Principal component analysis Geometry Differential geometry Mathematical analysis
23	Jordan Journal of Mathematics and Statistics (JJMS) 6(4), 2013, ppCHEN INEQUALITIES FOR SUBMANIFOLDS OF SOME SPACE FORMS ENDOWED WITH A SEMI-SYMMETRIC NON-METRIC CONNECTION ˘ Add to Reading List Source URL: journals.yu.edu.jo Language: English - Date: 2014-01-08 03:54:31 Theoretical physics Riemannian geometry Riemannian manifold Ricci curvature Riemannian Second fundamental form Sectional curvature Metric tensor Symmetric space Differential geometry Geometry Curvature
24	EXTRINSIC ISOPERIMETRIC ANALYSIS ON SUBMANIFOLDS WITH CURVATURES BOUNDED FROM BELOW STEEN MARKVORSEN# AND VICENTE PALMER* Abstract. We obtain upper bounds for the isoperimetric quotients of extrinsic balls of submanifold Add to Reading List Source URL: www2.imm.dtu.dk Language: English - Date: 2009-07-10 11:44:11 Curvature Surfaces Differential geometry of surfaces Multivariable calculus Isoperimetric inequality Mean curvature Sectional curvature Gaussian curvature Principal curvature Geometry Differential geometry Mathematical analysis
25	Comparison Geometry MSRI Publications Volume 30, 1997 The Comparison Geometry of Ricci Curvature SHUNHUI ZHU Add to Reading List Source URL: library.msri.org Language: English - Date: 1998-06-23 18:40:13 Curvature Connection Ricci curvature Arc length Sectional curvature Differential geometry of surfaces Fourier transform Mathematical analysis Differential geometry Geometry
26	Comparison Geometry MSRI Publications Volume 30, 1997 Convergence Theorems in Riemannian Geometry PETER PETERSEN Add to Reading List Source URL: library.msri.org Language: English - Date: 1998-06-23 18:24:00 Riemannian geometry Metric geometry Curvature Differential geometry Riemannian manifold Metric space Ricci curvature Sectional curvature Norm Geometry Mathematics Topology
27	Comparison Geometry MSRI Publications Volume 30, 1997 A Genealogy of Noncompact Manifolds of Nonnegative Curvature: History and Logic Add to Reading List Source URL: library.msri.org Language: English - Date: 1998-06-23 18:39:21 Riemannian geometry Differential geometry Differential topology Curvature Homogeneous spaces Geodesic Riemannian manifold Ricci curvature Sectional curvature Mathematical analysis Geometry Mathematics
28	Department of Mathematics and Statistics The Univeristy of Melbourne Mostow’s Rigidity Theorem James Saunderson Add to Reading List Source URL: www.mit.edu Language: English - Date: 2012-07-29 14:44:02 Differential geometry Riemannian manifolds Geometric topology Mostow rigidity theorem Hyperbolic manifold Hyperbolic space Volume entropy Sectional curvature Horoball Geometry Hyperbolic geometry 3-manifolds
29	Moduli Spaces and Weil-Petersson Volumes Yi Huang Supervisor: Paul Norbury. Add to Reading List Source URL: www.ms.unimelb.edu.au Language: English - Date: 2012-01-11 16:56:28 Differential geometry Differential topology Moduli theory Riemannian manifold Differentiable manifold Complex manifold Sectional curvature Manifold Weil–Petersson metric Geometry Riemann surfaces Riemannian geometry
30	CCCG 2003, Halifax, Nova Scotia, August 11–13, 2003 Estimation of the necessary number of points in Riemannian Voronoi diagram Kensuke Onishi∗ Add to Reading List Source URL: www.cccg.ca Language: English - Date: 2004-01-08 18:44:30 Curvature Riemannian geometry Computational geometry Diagrams Discrete geometry Voronoi diagram Sectional curvature Riemannian manifold Manifold Geometry Mathematics Differential geometry