Schur's Theorem for Almost Hermitian Manifolds
Schur's Theorem for Almost Hermitian Manifolds
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发表时间：
2011-08
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通讯作者：
O. Kassabov
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作者：
O. Kassabov
证明了任意几乎Hermitian流形的反全纯型Schur定理，即：如果一个维数大于或等于6的连通几乎Hermitian流形具有逐点常反全纯截面曲率，则该曲率是整体常曲率.
The Schur's theorem of antiholomorphic type is proved for arbitrary almost Hermitian manifolds, namely: If a connected almost Hermitian manifold of dimension greater or equal to 6 is of pointwise constant antiholomorphic sectional curvature, then this curvature is a global constant.