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20172020
most citedIntersection numbers of Chern classes of tautological line bundles on the moduli spaces of flexible polygons

1 citations · 2 across the 2 of their papers we have counts for

collaborators

7 papers

math.RT2024

Upper bounds for measures on distal classes

Ilia Nekrasov, Andrew Snowden

In recent work, Harman and Snowden introduced a notion of measure on a Fraïssé class , and showed how such measures lead to interesting tensor categories. Constructin…

math.GR2023

Overgroups of exterior powers of an elementary group. Normalizers

Roman Lubkov, Ilia Nekrasov

We establish two characterizations of an algebraic group scheme over . Geometrically, the scheme is a stabilizer of an explicitly…

math.RT2023

Arboreal tensor categories

Nate Harman, Ilia Nekrasov, Andrew Snowden

We introduce some new symmetric tensor categories based on the combinatorics of trees: a discrete family , for an integer, and a continuous family $\mathc…

math.AG20201 cited

Dual Infinite Wedge is -equivariantly noetherian

Ilia Nekrasov

We prove the (equivariant) noetherian property for a wide class of varieties generalizing the class of Plucker varieties (Theorem 1). It improves previous results of Draisma-Eggerm…

math.GT2018

Compactifications of associated with Alexander self-dual complexes: Chow ring, -classes and intersection numbers

Ilia Nekrasov, Gaiane Panina

An Alexander self-dual complex gives rise to a compactification of , called ASD compactification, which is a smooth algebraic variety. ASD compactifications include (but a…

math.GT2018

Geometric presentation for the cohomology ring of polygon spaces

Ilia Nekrasov, Gaiane Panina

We describe the cohomology ring of the moduli space of a flexible polygon in geometrically meaningful terms. We propose two presentations, both are computation friendly: there are…