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A note on the cohomology ring of the oriented Grassmann manifolds $widetilde{G}_{n,4}$

机译:关于面向草派歧管的同学环的说明$ widetilde {g} _ {n,4} $

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We use known results on the characteristic rank of the canonical $4$–plane bundle over the oriented Grassmann manifold $widetilde{G}_{n,4}$ to compute the generators of the $mathbb{Z}_2$–cohomology groups $H^j(widetilde{G}_{n,4})$ for $n=8,9,10,11$. Drawing from the similarities of these examples with the general description of the cohomology rings of $widetilde{G}_{n,3}$ we conjecture some predictions.
机译:我们在定向的Grassmann歧管$ widetilde {g} _ {n,4} $来计算$ mathbb {z} _2 $ -cohomology的生成器的规范4美元-plane捆绑的特征等级。组$ h ^ j( widetilde {g} _ {n,4})$ n $ n = 8,9,10,11 $。从这些例子的相似性与$ widetilde {g} {g} _ {n,3} $我们猜测一些预测的概述。

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