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Mar 29 at 4:15 comment added Cheng-Chiang Tsai (I think this method is in a paper of Tymoczko, though I don't know if that will be the earliest reference.) Though of course, affine paving might not be the same as knowing the irreducible components.
Mar 29 at 4:14 comment added Cheng-Chiang Tsai One way I know how to combinatorially pave these varieties by affine spaces is as follows: we identify the partial flag variety as $G/P$ where $G=GL_n$ and $P$ is our standard block-wise upper triangular parabolic. We conjugate $N$ into some nice upper triangular form. Then we compute that every $B$-orbit in $G/P$ intersects the wanted closed subvariety ($\mathcal{B}_p^N$ or $\widehat{\mathcal{B}_p^N}$), and hopefully it is affine space of a combinatorially explicit dimension.
Mar 28 at 10:08 history edited Filip CC BY-SA 4.0
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Mar 27 at 22:16 history asked Filip CC BY-SA 4.0