21 citations · 36 across the 11 of their papers we have counts for
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math.RT2013★ 3 cited
A Survey on Springer Theory
Julia Sauter
This is not standard in the sense that we understand a Springer map to be a collapsing of homogeneous bundles. Apart from that we use mostly techniques from Chriss and Ginzbergs bo…
math.RT2013★ 4 cited
Generalized quiver Hecke algebras
Julia Sauter
We generalize the geometric construction of quiver Hecke algebras from Varagnolo and Vasserot to a setup with arbitrary connected reductive groups. This corresponds to replacing qu…
math.RT2013
From complete to partial flags in geometric extension algebras
Julia Sauter
A geometric extension algebra is an extension algebra of a semi-simple perverse sheaf (allowing shifts), e.g. a push-forward of the constant sheaf under a projective map. Particula…