activity
20072021
most citedIrreducible components of exotic Springer fibres

4 citations · 16 across the 10 of their papers we have counts for

collaborators

11 papers

math.AG2021

Parabolic induction for Springer fibres

Lewis Topley, Neil Saunders

Let be a reductive group satisfying the standard hypotheses, with Lie algebra . For each nilpotent orbit in a Levi subalgebra we…

math.RT2018

Exotic Springer fibers for orbits corresponding to one-row bipartitions

Neil Saunders, Arik Wilbert

We study the geometry and topology of exotic Springer fibers for orbits corresponding to one-row bipartitions from an explicit, combinatorial point of view. This includes a detaile…

math.RT2017★ 2 cited

Irreducible Components of Exotic Springer fibres II: The Exotic Robinson-Schensted Algorithm

Vinoth Nandakumar, Daniele Rosso, Neil Saunders

Kato's exotic nilpotent cone was introduced as a substitute for the ordinary nilpotent cone of type C with cleaner properties. The geometric Robinson-Schensted correspondence is ob…

math.RT2016★ 4 cited

Irreducible components of exotic Springer fibres

Vinoth Nandakumar, Daniele Rosso, Neil Saunders

Kato introduced the exotic nilpotent cone to be a substitute for the ordinary nilpotent cone of type C with cleaner properties. Here we describe the irreducible components of exoti…

math.GR2016

Absorption of Direct Factors With Respect to the Minimal Faithful Permutation Degree of a Finite Group

David Easdown, Michael Hendriksen, Neil Saunders

The minimal faithful permutation degree of a finite group is the least nonnegative integer such that embeds in the symmetric group $\Sym(n)$. We prove that if $H…

math.GR2014★ 4 cited

The Smallest Faithful Permutation Degree for a Direct Product Obeying an Inequality Condition

Neil Saunders, David Easdown

The minimal faithful permutation degree of a finite group is the least nonnegative integer such that embeds in the symmetric group $\Sym(n)$. Clearly $μ(G \times…