activity
20062023
most citedChern class formulas for classical-type degeneracy loci

29 citations · 141 across the 27 of their papers we have counts for

collaborators

38 papers

math.AG2023★ 2 cited

Integral equivariant cohomology of affine Grassmannians

David Anderson

We give explicit presentations of the integral equivariant cohomology of the affine Grassmannians and flag varieties in type A, arising from their natural embeddings in the corresp…

math.AG2023★ 1 cited

Strong equivariant positivity for homogeneous varieties and back-stable coproduct coefficients

David Anderson

Using a transversality argument, we demonstrate the positivity of certain coefficients in the equivariant cohomology and K-theory of a generalized flag manifold. This strengthens e…

math.AG2021★ 1 cited

The multiplicity of a singularity in a vexillary Schubert variety

David Anderson, Takeshi Ikeda, Minyoung Jeon +1

In a classical-type flag variety, we consider a Schubert variety associated to a vexillary (signed) permutation, and establish a combinatorial formula for the Hilbert-Samuel multip…

math.AG2021★ 1 cited

Infinite flags and Schubert polynomials

David Anderson

We study Schubert polynomials using geometry of infinite-dimensional flag varieties and degeneracy loci. Applications include Graham-positivity of coefficients appearing in equivar…

math.CO2021★ 1 cited

Identities for Schur-type determinants and pfaffians

David Anderson, William Fulton

We give a simple formula for some determinants, and an analogous formula for pfaffians, both of which are polynomial identities. The second involve some expressions that interpolat…

math.CO2021★ 4 cited

Schubert Polynomials in Types A and C

David Anderson, William Fulton

Enriched versions of type A Schubert polynomials are constructed with coefficients in a polynomial ring in variables . Specializing these variables to recover…