## Agnès Beaudry

Assistant Professor at CU Boulder

I am an Assistant Professor in the Department of Mathematics at CU Boulder. I received my PhD from Northwestern in 2013 under the direction of Paul Goerss. My main area of interest is topology and more specifically, chromatic homotopy theory.

### Website for: Chromatic Homotopy Theory: Journey to the Frontier

Website for: Chromatic Homotopy Theory: Journey to the Frontier

### Contact

Contact

My mailing address is MATH 312 located at:

Department of Mathematics, University of Colorado, Campus Box 395, 80309

My email is address is

agnes dot beaudry at colorado dot edu

### Publications and Preprints

Publications and Preprints

- With I. Bobkova, M. Hill and V. Stojanoska. Invertible K(2)-Local E-Modules in C4-Spectra. ArXiv e-prints. arXiv:1901.02109. Submitted for publication.
- With T. Barthel, Paul G. Goerss and V. Stojanoska. Constructing the determinant sphere using a Tate twist. ArXiv e-prints. arXiv:1810.06651. Submitted for publication.
- With Naiche Downey, Connor McCranie, Luke Meszar, Andy Riddle and Peter Rock. Computations of Orbits for the Lubin-Tate Ring. Homotopy Relat. Struct. (2018). (Click here to download Mathematica code use for p=2 in Section 3.3.)
- With Jonathan A. Campbell. A Guide for Computing Stable Homotopy Groups. ArXiv e-prints. arXiv:1801.07530. Accepted for publication in Contemp. Math..
- The α-Family in the K(2)-Local Sphere at the Prime 2. ArXiv e-prints. arXiv:1712.09083. Accepted for publication in Contemp. Math..
- With Paul G. Goerss and Hans-Werner Henn. Chromatic splitting for the K(2)-local sphere at p=2. ArXiv e-prints. arXiv:1712.08182. Submitted for publication.
- With T. Barthel and V. Stojanoska. Gross-Hopkins Duals of Higher Real K-theory Spectra. ArXiv e–prints. arXiv:1705.07036. Accepted for publication in Trans. Amer. Math. Soc..
- With M. Behrens, P. Bhattacharya, D. Culver, Z. Xu. On the E2-term of the bo-Adams spectral sequence. ArXiv e–prints. arXiv:1702.00230. Submitted for publication.
- With K. Hess, M. Kedziorek, M. Merling, V. Stojanoska. Motivic homotopical Galois extensions. Topol. Appl. (2017). Vol 235. 15 February 2018. pp. 290–338.
- The chromatic splitting conjecture at n=p=2. Geo. & Top. Vol 21. August 2017. pp. 3213-3230.
- Towards the homotopy of the K(2)-local Moore spectrum at p = 2. Adv. Math. Vol. 306. 14. January 2017. pp. 772–788.
- The algebraic duality resolution at p = 2. Algebr. Geom. Topol. 15-6 (2015), 3653–3705.
- With M. Basterra, K. Bauer, R. Eldred, B. Johnson, M. Merling, S. Yeakel. Unbased calculus for functors to chain complexes. In Women in Topology: Collaborations in Homotopy Theory, volume 641 of Contemp. Math., pages 29–48. Amer. Math. Soc., 2015

### Funding

Funding

Some of the publications above are based upon work supported by the National Science Foundation under Grant No. DMS-1612020/1725563.

### Other Information

Other Information

- I am one of the organizers for the CU Boulder Topology Seminar
- I am one of the organizers for the CU Math Club