Oscar1778
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Registered User
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Feb 2 |
asked | Cohomology of fine Grassmannian manifold |
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Jan 24 |
comment |
Lie groups bundle In my situation $G=U(n)$ and $K=N_{G}(T)$ is the normalizer of $T$ in $U(n)$ and $T$ is a maximal torus in $U(n)$ (i.e. the subgroup of diagonal matrix). So I ask you if $U(n) \rightarrow U(n)/N_{G}(T)$ is a principal $N_{G}(T)$-bundle (i.e. $N_{G}(T)$ acts freely on U(n)). Thaks. |
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Jan 24 |
awarded | ● Student |
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Jan 24 |
asked | Lie groups bundle |
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Jan 20 |
comment |
Cohomology of Grassmannian and equivariant cohomology But the isomorfism is $H^{*}(G_r()\infty)\simeq \mathbb{C}[x_{1}^(2), \cdots, x_{n}^{2}]$? |
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Jan 20 |
asked | Cohomology of Grassmannian and equivariant cohomology |
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Jan 13 |
asked | On direct limit of Stiefel mainfold |
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Jan 13 |
answered | Cohomology of quotient space |
