Helicoidal surfaces satisfying $${\Delta ^{II}\mathbf{G}=f(\mathbf{G}+C)}$$ Δ II G = f ( G + C )
Author:
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
http://link.springer.com/content/pdf/10.1007/s00022-015-0284-0.pdf
Reference18 articles.
1. Baba-Hamed, Ch., Bekkar, M.: Helicoidal surfaces in the three-dimensional Lorentz–Minkowski space satisfying $${\Delta^{II}r_{i}=\lambda_{i}r_{i}}$$ Δ I I r i = λ i r i . J. Geom. 100, 1–10 (2011)
2. Baba-Hamed, C., Bekkar, M.: Surfaces of revolution satisfying $${\Delta^{II}\mathbf{G}=f(\mathbf{G}+C)}$$ Δ I I G = f ( G + C ) . Bull. Korean Math. Soc. 50(4), 1061–1067 (2013)
3. Baikoussis C., Blair D.E.: On the Gauss map of ruled surfaces. Glasg. Math. J. 34, 355–359 (1992)
4. Baikoussis C., Chen B.-Y., Verstraelen L.: Ruled surfaces and tubes with finite type Gauss maps. Tokyo J. Math. 16, 341–349 (1993)
5. Chen B.-Y.: On submanifolds of finite type. Soochow J. Math. 9, 65–81 (1987)
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