Line integration of Ricci curvature and conjugate points in Lorentzian and Riemannian manifolds
type: Item
instance of: scholarly article
title: Line integration of Ricci curvature and conjugate points in Lorentzian and Riemannian manifolds
zbMATH Open document ID: 0436.53043
DOI: 10.1007/BF01303279
author: Paul E. Ehrlich
author: C. Chicone
published in: Manuscripta Mathematica
publication date: 1980-01-01T00:00:00Z
full work available at URL: https://eudml.org/doc/154708
Mathematics Subject Classification ID: 53C20
Mathematics Subject Classification ID: 53C50
zbMATH DE Number: 3680697
zbMATH Keywords: Morse index theory
zbMATH Keywords: complete geodesic
zbMATH Keywords: Riemannian manifold
zbMATH Keywords: complete nonspacelike geodesic
zbMATH Keywords: Lorentzian manifold
zbMATH Keywords: conjugate points
Wikidata QID: Q115393722
MaRDI profile type: Publication
cites work: Q5566243
cites work: Some examples of incomplete space-times
cites work: A Morse index theorem for null geodesics
cites work: Cut points, conjugate points and Lorentzian comparison theorems
cites work: Singularities, incompleteness and the Lorentzian distance function
cites work: The splitting theorem for manifolds of nonnegative Ricci curvature
cites work: Q5760986
cites work: When is a geodesic flow of Anosov type, I
cites work: Growth of Jacobi fields and divergence of geodesics
cites work: What is a singularity in general relativity?
cites work: A theorem of E. Hopf
cites work: Riemannsche Geometrie im Großen. 2. Aufl
cites work: On complete open manifolds of positive curvature
cites work: The Large Scale Structure of Space-Time
cites work: The singularities of gravitational collapse and cosmology
cites work: Riemannian manifolds with geodesic flow of Anosov type
cites work: Q3843530
cites work: A Morse theory for geodesics on a Lorentz manifold
cites work: An application of Morse theory to space-time geometry
description: scientific article; zbMATH DE number 3680697