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Chern's conjecture on minimal hypersurfaces

✍ Scribed by Hongcang Yang; Qing-Ming Cheng

Publisher
Springer-Verlag
Year
1998
Tongue
French
Weight
132 KB
Volume
227
Category
Article
ISSN
0025-5874

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We analyze Lipták and Tunçel's conjecture on minimal graphs with N + -rank k. We present necessary conditions for kminimal graphs and describe the family of 2-minimal graphs. We find a 3-minimal graph and show that there is no k-minimal subdivision of complete graph for k > 4.