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Some Results on Purely Real Surfaces and Slant Surfaces in Complex Space Forms
Author(s) -
Mehmet Erdogan,
Beran Prinçci,
Gulsen Yilmaz,
Jeta Alo
Publication year - 2011
Language(s) - English
DOI - 10.20854/befmbd.94596
A surface M in a Kaehler surface N is called purely real if it contains no complex points. A slant immersion which was introduced by B.Y. Chen in [1] is an isometric immersion of a Riemannian manifold into an almost Hermitian manifold with constant Wirtinger angle. In this article, we study slant surfaces and purely real surfaces and also give a general optimal inequality for purely real surfaces in complex space forms proved by Chen.

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