We show that generalized orbital varieties for Mirković–Vybornov slices can be indexed by semi-standard Young tableaux, and, via the Mirković–Vybornov isomorphism [MV19], can be identified with Mirković–Vilonen cycles, such that the (combinatorial) Lusztig datum of a generalized orbital variety, which it inherits from its tableau, is equal to the (geometric) Lusztig datum of its Mirković–Vilonen cycle.

中文翻译：

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MirkoviĆ-Vybornov切面的广义轨道变量作为MirkoviĆ-Vilonen循环的化合

我们显示，Mirković–Vybornov切片的广义轨道变种可以通过半标准Young tableaux索引，并且通过Mirković–Vybornov同构[MV19]可以使用Mirković–Vilonen周期进行识别，这样（组合）Lusztig基准面它从其表面继承的广义轨道变体的“等值”等于其“ Mirković–Vilonen”周期的（几何）Lusztig基准面。