Differential geometry and differential equations : proceedings of a symposium, held in Shanghai, June 21-July 6, 1985 /
The DD6 Symposium was, like its predecessors DD1 to DD5 both a research symposium and a summer seminar and concentrated on differential geometry. This volume contains a selection of the invited papers and some additional contributions. They cover recent advances and principal trends in current resea...
| Corporate Authors: | , |
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| Other Authors: | , , |
| Format: | Conference Proceeding eBook |
| Language: | English |
| Published: |
Berlin ; New York :
Springer-Verlag,
1987.
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| Series: | Lecture notes in mathematics (Springer-Verlag) ;
1255. |
| Subjects: | |
| Online Access: | Connect to the full text of this electronic book |
Table of Contents:
- R.L. Bryant: Minimal lagrangian submanifolds of Khler-Einstein manifolds
- Z.H. Chen: An estimate of the lower bound of Levi forms and its applications
- C.H. Gu: A global study of extremal surfaces in 3-dimensional Minkowski space
- W.Y. Hsiang: Lie transformation groups and differential geometry
- Y. Hu: The imbedding problem of Riemannian globally symmetric spaces of the compact type
- O. Kobayashi: A Willmore type s2 x s2
- X.M. Mei: The integral formula of Pontrjagin characteristic form
- Y.L. Pan, Y.B. Shen: Some stability results of harmonic map from a manifold with boundary
- C.L. Shen: Ck-bounds of curvatures in Yang-Mills theory
- T. Sunada: Number theoretic analogues in spectral geometry
- C.P. Wang: On the Gauss map of submanifolds in Rn and Sn
- J.C. Wood: Twistor constructions for harmonic maps
- C.X. Wu: On two classes of hypersurfaces in a space of constant curvature
- W.T. Wu: A constructive theory of differential algebraic geometry
- C.Y. Xia: Remarks on the fundamental group of positively curved manifolds
- Y.L. Xin: Liouville type theorems and regularity of harmonic maps
- Y.Y. Xu: On absence of static Yang-Mills fields with variant mass
- Y.L. Yu: On the infinitesimal parallel displacement
- Y.F. Zhen: Harmonic and Killing forms on complete Riemannian manifolds.