论文标题

伪谐波的Hermitian结构

Pseudo-harmonic Hermitian structures on Weyl manifolds

论文作者

Shakoor, Kamran, Davidov, Johann

论文摘要

我们发现在Hermitian-Weyl歧管上的几何条件下,从歧管进入扭曲器空间的G. Kokarev \ cite {k09}的意义上,复杂的结构是伪谐波图。这是在假设歧管的尺寸为四个的假设下进行的,或者赫尔米尼亚 - 韦尔结构在局部合成。

We find geometric conditions on a Hermitian-Weyl manifold under which the complex structure is a pseudo-harmonic map in the sense of G. Kokarev \cite{K09} from the manifold into its twistor space. This is done under the assumption that the dimension of the manifold is four or the Hermitian-Weyl structure is locally conformally Kähler.

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