Geom Dedicata DOIs10711ORIGINAL PAPER Taming 3-manifolds using scalar curvature Stanley Chang · Shmuel Weinberger · Guoliang Yu

Source URL: math.uchicago.edu

Constant scalar curvature metrics on sphere bundles Nobuhiko Otoba (joint with Jimmy Petean) This is the continuation of my previous talk at Oberseminar Globale Analysis last month, though the contents will be logically

Source URL: www.mathematik.uni-regensburg.de

Manifolds with complete metrics of positive scalar curvature Shmuel Weinberger Joint work with Stanley Chang and Guoliang Yu May 5–14, 2008

Source URL: math.uchicago.edu

GEOMETRIC FORMALITY AND NON-NEGATIVE SCALAR CURVATURE D. KOTSCHICK A BSTRACT. We classify manifolds of small dimensions that admit both, a Riemannian metric of non-negative scalar curvature, and a – a priori different

Source URL: 129.187.111.185

Variations of total mixed scalar curvature Tomasz Zawadzki University of Haifa, Israel Abstract: In [1] authors considered variations of total mixed scalar curvature (of the Levi-Civita connection) as a functional on the

Source URL: foliations2016.math.uni.lodz.pl

Lorentzian metrics with prescribed scalar curvature Marc Nardmann Universitaet Regensburg, Germany

Source URL: xtsunxet.usc.es

Santiago de Compostela, 8 FebruaryLorentzian metrics: prescribed scalar curvature and energy conditions Marc Nardmann

Source URL: xtsunxet.usc.es

• Theoretical physics
• Lorentzian manifolds
• Physics
• Differential geometry
• Bernhard Riemann
• Riemannian geometry
• Curvature
• Exact solutions in general relativity
• Pseudo-Riemannian manifold
• Metric tensor
• Ricci curvature
• Minkowski space

Prescribing curvature equations 1. Gauss curvature. In [pc4] we resolved the conjecture of Spruck at the 1994 International Congress of Mathematicians, that is the existence of locally convex hypersurface of constant Gau

Source URL: maths-people.anu.edu.au

• Curvature
• Differential geometry of surfaces
• Mathematical analysis
• Differential geometry
• Surfaces
• Mathematics
• Geometry
• Minkowski problem
• Scalar curvature
• Principal curvature
• Gaussian curvature
• Mean curvature

arXiv:1103.4514v1 [math.DG] 23 MarA NOTE ON NONNEGATIVE CURVATURE AND (RATIONAL) HOMOTOPY TYPE ANAND DESSAI AND WILDERICH TUSCHMANN

Source URL: homeweb1.unifr.ch

• Curvature
• Riemannian geometry
• Geometry
• Differential geometry
• Mathematics
• Ricci curvature
• Scalar curvature
• Sectional curvature
• Holonomy
• Manifold
• Topology
• Prescribed scalar curvature problem

Curvature identities and Gauss-Bonnet type theorems Navarro, A. & Navarro J. ICMat, CSIC, Spain; Departamento de Matema´ticas, UEx, Spain ; 1. Abstract

Source URL: gigda.ugr.es

• Riemannian geometry
• Curvature
• Bernhard Riemann
• Differential geometry
• Tensors
• Riemann curvature tensor
• Ricci curvature
• Scalar curvature
• Riemannian manifold
• Differentiable manifold
• Covariant derivative
• Curvature of Riemannian manifolds