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Global Differential Geometry and Global Analysis
Proceedings of the Colloquium Held at the Technical University of Berlin, November 21-24, 1979
herausgegeben von D. Ferus, W. Kühnel, U. Simon und B. WegnerInhaltsverzeichnis
- E. B. Christoffels Einfluss auf die Geometrie.
- Distance geometry in Riemannian manifolds-with-boundary.
- Laplacian with a potential.
- Laplacian and riemannian submersions with totally geodesic fibres.
- A plateau problem with many solutions for boundary curves in a given knot class.
- Ricci curvature and einstein metrics.
- Smooth approximation of polyhedral surfaces with respect to curvature measures.
- Invariant eigenfunctions of the laplacian and their asymptotic distribution.
- The bieberbach case in gromov’s almost flat manifold theorem.
- Tight spherical embeddings.
- Characterizations of space forms by hypersurfaces.
- On graded bundles and their geometry.
- Compact riemannian manifolds with harmonic curvature and non-parallel ricci tensor.
- Stability of minimal submanifolds.
- A generalization of Weyl’s tube formula.
- The X-ray transform on a symmetric space.
- Visibility, horocycles, and the Bruhat decomposition.
- On holomorphic connections.
- Fiber parallelism and connections.
- Riemannian manifolds the geodesic balls of which are near to the Euclidean balls by volume.
- Tight foliations.
- Minima and critical points of the energy in dimension two.
- S1-actions on almost complex manifolds.
- On conformal immersions of space forms.
- Some remarks on elliptic equations and infinitesimal deformations of submanifolds.
- The spectrum of the laplacian and the curvature of sasakian manifolds.
- Geodesic chains and the spherical mean operator.
- The spectrum of the laplace operator for a special complex manifold.
- On the holomorphicity of harmonic maps from a surface.
- Codazzi tensors and reducible submanifolds.
- Codazzi tensor fields and curvature operators.
- Some remarks on the local structure of codazzi tensors.
- A remark on codazzi tensors in constant curvature spaces.
- Acontribution to the „Codazzi“ discussion.
- Codazzi pairs on surfaces.
- An application of a. d. Aleksandrov’s inequality to the problem of characterization of spheres.
- Codazzi tensors.
- Verallgemeinerung eines Satzes von Leung und Nomizu.
- Codazzi — Tensors in surface theory.