1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.AG2025★ 1 cited
The Evolution of Enumerative Geometry: A Narrative from Classical Problems to Enriched Invariants
Candace Bethea, Thomas Brazelton
Enumerative geometry, the art and science of counting geometric objects satisfying geometric conditions, has seen a resurgence of activity in recent years due to an influx of new t…
math.AT2025
The equivariant degree and an enriched count of rational cubics
Candace Bethea, Kirsten Wickelgren
We define the equivariant degree and local degree of a proper -equivariant map between smooth -manifolds when is a compact Lie group and prove a local to global result. W…
math.AG2018
An Example of Wild Ramification in an Enriched Riemann-Hurwitz Formula
Candace Bethea, Jesse Leo Kass, Kirsten Wickelgren
M. Levine proved an enrichment of the classical Riemann-Hurwitz formula to an equality in the Grothendieck-Witt group of quadratic forms. In its strongest form, Levine's theorem in…