Null 2-type hypersurfaces in Euclidean 6-space

Author:

Gupta Ram Shankar

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference12 articles.

1. Chen, B.Y.: Total mean curvature and submanifolds of finite type, 2nd edn. World Scientific, Hackensack (2014)

2. Chen, B.Y.: Some open problems and conjectures on submanifolds of finite type. Soochow J. Math. 17(2), 169–188 (1991)

3. Chen, B.Y.: Null two-type surfaces in $$E^{3}$$ E 3 are circular cylinders. Kodai Math. J. 11, 295–299 (1988)

4. Chen, B.Y.: Null two-type surfaces in Euclidean space. In: Proceedings of the Symposium in Honor of Cheng-SungHsu and Kung-Sing Shih, Algebra, Analysis and Geometry (National Taiwan Univ. 1988), pp. 1–18. World Scientific, Publ. Teaneck (1988)

5. Chen, B.Y., Garray, O.J.: $$\delta (2)$$ δ ( 2 ) -ideal null $$2$$ 2 -type hypersurfaces of Euclidean space are spherical cylinders. Kodai Math. J. 35, 382–391 (2012)

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