An introduction to A^1 homotopy theory using enumerative examples - Kirsten Wickelgren
𝔸1-enumerative geometry (Kirsten Wickelgren) 1-4
Kirsten Wickelgren (Duke): A1-homotopy theory and the Weil Conjectures
HHHW02 | Dr. Kirsten Wickelgren | Some results in A1-enumerative geometry
Colloquium: Kirsten Wickelgren (Duke)
Kirsten Wickelgren (April 24, 2020): (see description for title)
Kirsten Wickelgren - Integrability Result for 𝔸^1-Euler Numbers
An introduction to A^1 homotopy theory using enumerative examples II - Kirsten Wickelgren
Kirsten Wickelgren: An enriched excess intersection formula
Kirsten Wickelgren "Arithmetic Aspects of Enumerative Geometry"
Kirsten Wickelgren - Counts of rational curves on del Pezzo surfaces enriched in bilinear forms
Kirsten Wickelgren - Motivic Euler numbers and an arithmetic count of the lines on a cubic surface
Kirsten Wickelgren - Some results in A^1-enumerative geometry
𝔸1-enumerative geometry (Kirsten Wickelgren) 3-4
𝔸1-enumerative geometry (Kirsten Wickelgren) 2-4
Kirsten Wickelgren (I): There are 1 + -1 lines meeting 4 lines in space: on A1-enumerative geometry
𝔸1-enumerative geometry (Kirsten Wickelgren) 4-4
Kirsten Wickelgren (II): There are 1 + -1 lines meeting 4 lines in space: on A1-enumerative geometry
Kirsten Wickelgren (Duke): Gromov–Witten invariants in A1-homotopy theory
Motivic Euler number and an arithmetic count of lines on a cubic surface Kirsten Wickelgren
