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20172026
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math.AG2026

Local multiplicities for an equivariantly enriched non-transverse Bézout's theorem

Candace Bethea, Charanya Ravi

We introduce the degree and local degree in equivariant motivic homotopy theory for the purpose of studying equivariant enumerative problems over general fields. Given a finite, ta…

math.AG2024

The stacky concentration theorem

Dhyan Aranha, Adeel A. Khan, Alexei Latyntsev +2

We give a sufficient criterion for the Chow or algebraic bordism groups of an algebraic stack, localized at a set of Chern classes of line bundles, to be concentrated in some close…

math.AG2023

Cohomological and categorical concentration

Adeel A. Khan, Charanya Ravi

Given a torus action on a compact space X, a fundamental result of Borel and Atiyah-Segal asserts that the equivariant cohomology of X is concentrated in the fixed locus X^T, up to…

math.AG2020

Virtual equivariant Grothendieck-Riemann-Roch formula

Charanya Ravi, Bhamidi Sreedhar

For a -scheme with a given equivariant perfect obstruction theory, we prove a virtual equivariant Grothendieck-Riemann-Roch formula, this is an extension of a result of Fant…

math.AG2018

Rigidity for equivariant pseudo pretheories

Jeremiah Heller, Charanya Ravi, Paul Arne Østvær

We prove versions of the Suslin and Gabber rigidity theorems in the setting of equivariant pseudo pretheories of smooth schemes over a field with an action of a finite group. Examp…

math.AG2017

A Grothendieck-Lefschetz theorem for equivariant Picard groups

Charanya Ravi

We prove a Grothendieck-Lefschetz theorem for equivariant Picard groups of non-singular varieties with finite group actions.