Isometry of Kaehlerian manifolds to complex projective spaces
Isometry of Kaehlerian manifolds to complex projective spaces
复制标题
复射影空间的凯勒流形等距
DOI：
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发表时间：
1981
期刊：
影响因子：
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通讯作者：
H. Hiramatu
中科院分区：
文献类型：
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作者：
K. Yano;H. Hiramatu
$F_{i^{h}},$ ${_{ji}h},$ $
abla_{i},$ $K_{kji^{h}},$ $K_{ji}$ and $K$ be respectively the Hermitian metric tensor, the complex structure tensor, the Christoffel symbols formed with $g_{ji}$ , the operator of covariant differentiation with respect to ${_{ji}h}$ , the curvature tensor, the Ricci tensor and the scalar curvature of $M$. A vector field $v^{h}$ is called a holomorphically Projective (or $H$-projective, for brevity) vector field [2, 3, 5, 7] if it satisfies
$F_{i^{h}},$ ${_{ji}h},$ $
abla_{i},$ $K_{kji^{h}},$ $K_{ji}$ and $K$ be respectively the Hermitian metric tensor, the complex structure tensor, the Christoffel symbols formed with $g_{ji}$ , the operator of covariant differentiation with respect to ${_{ji}h}$ , the curvature tensor, the Ricci tensor and the scalar curvature of $M$. A vector field $v^{h}$ is called a holomorphically Projective (or $H$-projective, for brevity) vector field [2, 3, 5, 7] if it satisfies