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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

2 votes

Examples of Richardson orbit closures not having a symplectic resolution?

Just adding a reference to the literature where this question seems to have cropped up : "Calculating canonical distinguished involutions in the affine Weyl groups" - Chmutova, Ostrik (pdf) They ph …
Aswin's user avatar
  • 1,073
4 votes
2 answers
723 views

Whitney Conditions vs Equisingularity

In studying singular spaces, it is often important to pick an appropriate stratification which encodes the singularity structure. One class of such stratifications are called "Whitney stratifications" …
Aswin's user avatar
  • 1,073
5 votes
0 answers
294 views

Bundles as Extensions and Jump Phenomena

Let $C$ be a Riemann Surface of genus $g \geq 2$. Consider a Vector Bundle of rank $r$ and degree $d$ on $C$. It is often convenient to construct such a Vector Bundle as an extension \begin{equation} …
Aswin's user avatar
  • 1,073
3 votes

Kazhdan Lusztig map and Richardson orbits

This is a very nice line of thinking! But I think the question, as stated, is imprecise. As is correctly pointed out in the question, the KL map takes you from nilpotent orbits in $\mathfrak{g}$ to …
Aswin's user avatar
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