论文标题
旗杆上的标量曲率几乎是偏僻的结构
Scalar curvatures of invariant almost Hermitian structures on flag manifolds with two and three isotropic summands
论文作者
论文摘要
在本文中，我们研究了几乎不变的遗py几何形状，这些几何形状将各向同性表示分解为两个或三个不可约的成分。我们将提供这样的标志歧管的分类，即承认像标量曲率度量的Kähler，也就是说，几乎是Hermitian结构$（G，J）$满足$ s = 2s_c $，其中$ s $是Riemannian scalialian stalarcurvature and $ s_c $是Chern Scalar Curvature。
In this paper we study invariant almost Hermitian geometry on generalized flag manifolds which the isotropy representation decompose into two or three irreducible components. We will provide a classification of such flag manifolds admitting Kähler like scalar curvature metric, that is, almost Hermitian structures $(g,J)$ satisfying $s=2s_C$ where $s$ is Riemannian scalar curvature and $s_C$ is the Chern scalar curvature.
