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- W2010377176 abstract "We call a quaternionic Kaehler manifold with non-zero scalar curvature, whose quaternionic structure is trivialized by a hypercomplex structure, a hyper-Hermitian quaternionic Kaehler manifold. We prove that every locally symmetric hyper-Hermitian quaternionic Kaehler manifold is locally isometric to the quaternionic projective space or to the quaternionic hyperbolic space. We describe locally the hyper-Hermitian quaternionic Kaehler manifolds with closed Lee form and show that the only complete simply connected such manifold is the quaternionic hyperbolic space." @default.
- W2010377176 created "2016-06-24" @default.
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- W2010377176 date "2001-05-25" @default.
- W2010377176 modified "2023-09-27" @default.
- W2010377176 title "Hyper-Hermitian quaternionic Kaehler manifolds" @default.
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