Agnès Beaudry
- Associate Professor
- Ph.D. Northwestern University, 2013
- MATH 312
Research:
I am an algebraic topologist and a stable homotopy theorist. I study chromatic homotopy theory and its interactions with equivariant homotopy theory. I also work with condensed matter physicists to apply tools from algebraic topology to the study of phases of matter.
Select Publications:
In homotopy theory:
- Dualizing spheres for compact p-adic analytic groups and duality in chromatic homotopy. Agnès Beaudry, Paul G. Goerss, Michael J. Hopkins and Vesna Stojanoska. Invent. Math. 229 (2022)
- Models of Lubin-Tate spectra via real bordism theory. Agnès Beaudry, Michael A Hill, XiaoLin Danny Shi and Mingcong Zeng. Adv. Math. 392 (2021)
- The Chromatic splitting conjecture at n=p=2. Agnès Beaudry. Geom. Topol. 21 (2017)
In relation to condensed matter physics:
- Flow of higher berry curvature and bulk- boundary correspondence in parametrized quantum systems. Xueda Wen, Marvin Qi, Agnès Beaudry, Juan Moreno, Markus J. Pflaum, Daniel Spiegel, Ashvin Vishwanath, Michael Hermele. Phys. Rev. B (2023)
- A guide for computing stable homotopy groups. Agnès Beaudry and Jonathan A. Campbell. In Topology and quantum theory in interaction, Contemp. Math., 718 (2018)