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20062021
most citedDegeneracy Loci, Pfaffians, and Vexillary Signed Permutations in Types B, C, and D

22 citations · 47 across the 7 of their papers we have counts for

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8 papers · 1 filter

math.AG20201 cited

Gillet descent for connective K-theory

David Anderson

Using Gillet's technique of projective envelopes, we prove a homological descent theorem for the connective K-homology of schemes.

math.AG2020

Motivic classes of degeneracy loci and pointed Brill-Noether varieties

Dave Anderson, Linda Chen, Nicola Tarasca

Motivic Chern and Hirzebruch classes are polynomials with K-theory and homology classes as coefficients, which specialize to Chern-Schwartz-MacPherson classes, K-theory classes, an…

math.AG2019

Minuscule Schubert calculus and the geometric Satake correspondence

Dave Anderson, Antonio Nigro

We describe a relationship between work of Laksov, Gatto, and their collaborators on realizations of (generalized) Schubert calculus of Grassmannians, and the geometric Satake corr…

math.AG2019

Equivariant Grothendieck-Riemann-Roch and localization in operational K-theory

Dave Anderson, Richard Gonzales, Sam Payne

We produce a Grothendieck transformation from bivariant operational -theory to Chow, with a Riemann-Roch formula that generalizes classical Grothendieck-Verdier-Riemann-Roch. We…

math.AG20178 cited

On the quantum K-ring of the flag manifold

David Anderson, Linda Chen, Hsian-Hua Tseng

We establish a finiteness property of the quantum K-ring of the complete flag manifold.

math.AG2016

Computing torus-equivariant K-theory of singular varieties

Dave Anderson

This expository note surveys some results on equivariant K-theory of varieties with a torus action, focusing on recent work with Sam Payne and Richard Gonzales. It is based on my c…