Isometric immersions into products of space forms
Author:
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
http://link.springer.com/content/pdf/10.1007/s10711-010-9515-6.pdf
Reference6 articles.
1. Daniel B.: Isometric immersions into $${\mathbb{S}^{n}\,\times\,\mathbb{R}\, {\rm and}\, \mathbb{H}^{n} \,\times\, \mathbb{R}}$$ and applications to minimal surfaces. Trans. Am. Math. Soc. 361, 6255–6282 (2009)
2. Dillen F.: Equivalence theorems in affine differential geometry. Geom. Dedicata 32, 81–92 (1989)
3. Dillen F., Nomizu K., Vrancken L.: Conjugate connections and Radon’s theorem in affine differential geometry. Monatsh. Math. 109, 221–235 (1990)
4. Lira, J.H., Tojeiro, R., Vitório, F.: A Bonnet theorem for isometric immersions into product of space forms (preprint)
5. Piccione P., Tausk D.: An existence theorem for G-strucure preserving affine immersions. Indiana Univ. Math. J. 57, 1431–1465 (2008)
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