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An Inequality for Betti Numbers of Hyper-Kaehler Manifolds of Dimension 6

机译:6维超Kaehler流形的Betti数不等式

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摘要

A hyper-Kaehler manifold is a Riemannian manifold M with a triple of complex structures I, J, and K satisfying the following conditions: (ⅰ) the metric g on M is Kaehler for these complex structures; (ⅱ) any endomorphisms I, J, and K of the real tangent bundle satisfy the following two relations I o J = - J o I = K and I~2 = J~2 = K~2 = -1.
机译:超凯勒流形是具有满足以下条件的三重复杂结构I,J和K的黎曼流形M:(ⅰ)M的度量g是这些复杂结构的Kaehler; (ⅱ)实切线束的任何同构I,J和K满足以下两个关系:I o J =-J o I = K和I〜2 = J〜2 = K〜2 = -1。

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