Capillary Immersions in $$\mathbb {E}(\kappa , \tau )$$ E ( κ , τ )
Author:
Funder
Conselho Nacional de Desenvolvimento Científico e Tecnológico
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/article/10.1007/s00574-017-0063-7/fulltext.html
Reference16 articles.
1. Abresch, U., Rosenberg, H.: A Hopf differential for constant mean curvature surfaces in $$\mathbb{S}^{2} \times \mathbb{R}$$ S 2 × R and $$\mathbb{H}^{2} \times \mathbb{R}$$ H 2 × R . Acta Math. 193, 141–174 (2004)
2. Abresch, U., Rosenberg, H.: Generalized Hopf differential. Mat. Contemp. 28, 1–28 (2005)
3. Aledo, J.A., Espinar, J.M., Gálvez, J.A.: The Codazzi equation on surfaces. Adv. Math. 224, 2511–2530 (2010)
4. Cavalcante, M.P., Lira, J.: Examples and structures in some Riemannian and Lorentzian homogeneous spaces. Mich. Math. J. 55, 163–181 (2007)
5. Choe, J.: Sufficient conditions for constant mean curvature surfaces to be round. Math. Ann. 323, 143–156 (2002)
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