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Oct 25, 2020 at 19:12 comment added Filip Yes, I was wondering whether one knows exactly "which" extension is it. Interestingly, it is not written in the usual literature.
Oct 25, 2020 at 6:53 comment added math no more Depends on what you mean by known. There's no Birkhoff factorization, so getting a decomposition like this is probably not feasible. On the other hand, it's some extension of the cotangent bundle by a trivial bundle, corresponding to a map of vector spaces $\mathfrak{h} \rightarrow H^1(\Omega^1_{G/B})^G$, and I think one should be able to say what the map is. I don't know a reference and haven't fully worked out the details, but I think it should be an isomorphism.
Oct 23, 2020 at 0:55 comment added Filip Is this bundle known for arbitrary $\mathfrak{sl}_n$?
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S Nov 17, 2013 at 23:36 review Late answers
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S Nov 17, 2013 at 23:36 review First posts
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