Hypersurfaces with $${H_{r+1}}$$ H r + 1 = 0 in $${\mathbb{H}^n \times \mathbb{R}}$$ H n × R
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00229-015-0794-y.pdf
Reference14 articles.
1. Araujo H., Leite M.L.: Two ended hypersurfaces with $${H_r = 0.}$$ H r = 0 . Indiana Univ. Math. J. 61(4), 304 1667–1693
2. Bruce J.W., Giblin P.J.: Curves and Singularities: A Geometrical Introduction to Singularity Theory, 2nd edn. Cambridge University Press, Cambridge (1992)
3. Bérard P., Sa Earp, R.: Minimal hypersurfaces in $${{\rm I\!H}^n \times \mathbb{R}}$$ I H n × R , total curvature and index. arXiv:0808.3838v3 [math.DG]
4. Daniel B.: Isometric immersions into $${\mathbb{S}^n \times \mathbb{R}}$$ S n × R and $${\mathbb{H}^n \times \mathbb{R}}$$ H n × R . Trans. Am. Math. Soc. 361(12), 6255–6282 (2009)
5. Elbert, M.F., Sa Earp, R.: Constructions of $${H_r}$$ H r -hypersurfaces, barriers and Alexandrov Theorem in $${\mathbb{H}^n\times\mathbb{R},}$$ H n × R , to be published. In: Annali di Matematica Pura e Applicata (2014). doi: 10.1007/s10231-014-0446-y
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