Holomorphic hypersurfaces of Kaehler manifolds with Norden metric
Abstract
We study Kaehlerian manifolds with Norden metric g and develop the theory of their holomorphic hypersurfaces with constant totally real sectional curvatures. We prove a classification theorem for the holomorphic hypersurfaces of (R2n+2, g, J) with constant totally real sectional curvatures.
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