Axial Isometries of Manifolds of Non-Positive Curvature.
Werner Ballmann (1982)
Mathematische Annalen
Similarity:
Displaying similar documents to “Jacobi Tensors and Ricci Curvature.”
Axial Isometries of Manifolds of Non-Positive Curvature.
A comparison-estimate of Topogonov type for Ricci curvature.
Xianzhe Dai, Guofang Wei (1995)
Mathematische Annalen
Similarity:
Lipschitz convergence of manifolds of positive Ricci curvature with large volume.
Takao Yamaguchi (1989)
Mathematische Annalen
Similarity:
Some Exotic Spheres with Positive Ricci Curvature.
W.A. Poor (1975)
Mathematische Annalen
Similarity:
Algebraic properties of curvature operators in Lorentzian manifolds with large isometry groups.
Calvaruso, Giovanni, García-Río, Eduardo (2010)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
Similarity:
On the Gauss-Kronecker Curvature Tensors.
Oldrich Kowalski (1973)
Mathematische Annalen
Similarity:
Interaction of Tubes and Spheres.
L. Vanhecke, T.J. Willmore (1983)
Mathematische Annalen
Similarity:
On Sectional Curvature of Indefinite Metrics.
Katsumi Nomizu, Larry Graves (1978)
Mathematische Annalen
Similarity:
On Tori with Parallel Mean Curvature Vector in a Space of Constant Curvature.
Katsuei Kenmotsu (1974)
Mathematische Annalen
Similarity:
Deformation to Positive Scalar Curvature on Complete Manifolds.
Jerry L. Kazdan (1982)
Mathematische Annalen
Similarity:
Jacobi fields and its application of normal contact Lorentzian manifolds.
Toshihiko, Ikawa (2000)
Bulletin of the Malaysian Mathematical Sciences Society. Second Series
Similarity:
On continuous mappings between non-negatively and non-positively curved manifolds.
Paweł Grzegorz Walczak (1984)
Banach Center Publications
Similarity:
On Jacobi fields and a canonical connection in sub-Riemannian geometry
Davide Barilari, Luca Rizzi (2017)
Archivum Mathematicum
Similarity:
In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like invariants. We show that these coefficients can be interpreted as the curvature of a canonical Ehresmann connection associated to the metric, first introduced in [15]. We show why this connection is naturally nonlinear, and we discuss some of its properties.