几乎伪埃尔米特和几乎仿埃尔米特流形上共变导数Kähler张量的几何可实现性
Geometric Realizability of Covariant Derivative Kähler Tensors for almost Pseudo-Hermitian and almost Para-Hermitian Manifolds
摘要：
几乎伪埃尔米特流形或几乎仿埃尔米特流形的Kähler形式的共变导数满足一定的代数关系。相反，我们证明了满足这些代数关系的任何3-张量都可以几何地实现。
英文摘要：
The covariant derivative of the Kähler form of an almost pseudo-Hermitian or of an almost para-Hermitian manifold satisfies certain algebraic relations. We show, conversely, that any 3-tensor which satisfies these algebraic relations can be realized geometrically.
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