A Note on compact Kähler manifolds with Nef Tangent Bundles.
Qi Zhang (1994)
Manuscripta mathematica
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Qi Zhang (1994)
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Ngaiming Mog (1986)
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Oproiu, Vasile (1999)
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Koji Matsuo, Takao Takahashi (2001)
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We prove that every compact balanced astheno-Kähler manifold is Kähler, and that there exists an astheno-Kähler structure on the product of certain compact normal almost contact metric manifolds.
Lucia Alessandrini, Marco Andreatta (1987)
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McKenzie Y. Wang (1992)
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Sławomir Dinew (2007)
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We study Cegrell classes on compact Kähler manifolds. Our results generalize some theorems of Guedj and Zeriahi (from the setting of surfaces to arbitrary manifolds) and answer some open questions posed by them.
Koji Matsuo (2009)
Colloquium Mathematicae
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We show that there exist astheno-Kähler structures on Calabi-Eckmann manifolds.
Andrei Moroianu (2015)
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We show that for n > 2 a compact locally conformally Kähler manifold (M2n , g, J) carrying a nontrivial parallel vector field is either Vaisman, or globally conformally Kähler, determined in an explicit way by a compact Kähler manifold of dimension 2n − 2 and a real function.
Zbigniew Olszak (2003)
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It is proved that there exists a non-semisymmetric pseudosymmetric Kähler manifold of dimension 4.
R. Goto (1994)
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Claude LeBrun, Simon Salamon (1994)
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Julien Keller, Christina Tønnesen-Friedman (2012)
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We provide nontrivial examples of solutions to the system of coupled equations introduced by M. García-Fernández for the uniformization problem of a triple (M; L; E), where E is a holomorphic vector bundle over a polarized complex manifold (M, L), generalizing the notions of both constant scalar curvature Kähler metric and Hermitian-Einstein metric.
Włodzimierz Jelonek (2009)
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The aim of this paper is to present the first examples of compact, simply connected holomorphically pseudosymmetric Kähler manifolds.
Poroşniuc, Dumitru Daniel (2004)
Balkan Journal of Geometry and its Applications (BJGA)
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