Differential geometry of geodesic spheres.

L. Vanhecke; B.-Y. Chen

Journal für die reine und angewandte Mathematik (1981)

  • Volume: 325, page 28-67
  • ISSN: 0075-4102; 1435-5345/e

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Vanhecke, L., and Chen, B.-Y.. "Differential geometry of geodesic spheres.." Journal für die reine und angewandte Mathematik 325 (1981): 28-67. <http://eudml.org/doc/152356>.

@article{Vanhecke1981,
author = {Vanhecke, L., Chen, B.-Y.},
journal = {Journal für die reine und angewandte Mathematik},
keywords = {power series expansions of geometric quantities; volume; Ricci tensor; geodesic spheres; Laplacian of the mean curvature; distance spheres},
pages = {28-67},
title = {Differential geometry of geodesic spheres.},
url = {http://eudml.org/doc/152356},
volume = {325},
year = {1981},
}

TY - JOUR
AU - Vanhecke, L.
AU - Chen, B.-Y.
TI - Differential geometry of geodesic spheres.
JO - Journal für die reine und angewandte Mathematik
PY - 1981
VL - 325
SP - 28
EP - 67
KW - power series expansions of geometric quantities; volume; Ricci tensor; geodesic spheres; Laplacian of the mean curvature; distance spheres
UR - http://eudml.org/doc/152356
ER -

Citations in EuDML Documents

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  1. Henry Maillot, Courbures et basculements des sous-variétés riemanniennes
  2. J. González-Dávila, L. Vanhecke, Geodesic spheres and isometric flows
  3. Sorin Dragomir, Mauro Capursi, On Cauchy-Riemann submanifolds whose local geodesic symmetries preserve the fundamental form
  4. Kouei Sekigawa, Lieven Vanhecke, Harmonic maps and s -regular manifolds
  5. J. González-Dávila, L. Vanhecke, Invariants and flow geometry
  6. J. Gillard, Characterizations of complex space forms by means of geodesic spheres and tubes
  7. Eric Boeckx, José Carmelo González-Dávila, Lieven Vanhecke, Stability of the geodesic flow for the energy
  8. Oldřich Kowalski, Lieven Vanhecke, The volume of geodesic disks in a Riemannian manifold
  9. Eric Boeckx, Lieven Vanhecke, Unit tangent sphere bundles with constant scalar curvature
  10. Vicente Miquel, Vicente Palmer, Mean curvature comparison for tubular hypersurfaces in Kähler manifolds and some applications

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