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Zbl 1173.53012
Dillen, Franki; Munteanu, Marian Ioan
Constant angle surfaces in $\Bbb H^{2} \times \Bbb R$.
(English)
[J] Bull. Braz. Math. Soc. (N.S.) 40, No. 1, 85-97 (2009). ISSN 1678-7544; ISSN 1678-7714/e

Let $H^2 \times\Bbb R$ be the Riemannian product of a two-dimensional real hyperbolic plane with constant sectional curvature $-1$ and a Euclidean line. The authors classify all surfaces in $H^2 \times\Bbb R$ for which the angle between the normal spaces of the surface and the Euclidean line $\Bbb R$ in the product is constant.
[Jürgen Berndt (London)]
MSC 2000:
*53B25 Local submanifolds

Keywords: surfaces; real hyperbolic plane; product manifold

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