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Currently displaying 1 – 4 of 4

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First Pontrjagin form, rigidity and strong rigidity of nonpositively curved Kähler surface of general type.

Fangyang Zheng — 1995

Mathematische Zeitschrift

Isometric embedding of Kähler manifolds with nonpositive sectional curvature.

Fangyang Zheng — 1996

Mathematische Annalen

Piecewise Euclidean structures and Eberlein's rigidity theorem in the singular case.

Davis, Michael W.; Okun, Boris; Zheng, Fangyang — 1999

Geometry & Topology

Complete real Kähler Euclidean hypersurfaces are cylinders

Luis A. Florit; Fangyang Zheng — 2007

Annales de l’institut Fourier

In this note we show that any complete Kähler (immersed) Euclidean hypersurface $M^{2 n} \subset ℝ^{2 n + 1}$ must be the product of a surface in $ℝ^{3}$ with an Euclidean factor $ℂ^{n - 1} ≅ ℝ^{2 n - 2}$ .

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