Zach Himes
Background
I am a postdoc in the math department at the University of Michigan in the group of Jenny Wilson.
Before that, in 2022-2023 I was a postdoc in the math department at the University of Cambridge in the group of Oscar Randal-Williams. I completed my PhD in May 2022 at Purdue University under the supervision of Jeremy Miller.
I am interested in algebraic topology, specifically homological stability.
Contact
Email: himesz at umich dot edu
Office: 4863
Address: University of Michigan
Department of Mathematics, East Hall 2074
530 Church St
Ann Arbor, MI, 48109
Research
- B. Brück, Z. Himes, Top-degree rational cohomology in the symplectic group of a number ring: arXiv
- Z. Himes, J. Miller, S. Nariman, A. Putman. The free factor complex and the dualizing module for the automorphism group of a free group: arXiv, to appear in Int. Math. Res. Not.
- Z. Himes, Secondary Homological Stability for Unordered Configuration Spaces: arXiv, to appear in Transactions of the AMS
Talks
- Purdue University, Stability in Topology, Arithmetic, and Representation Theory 2023, July 19, 2023
- Sorbonne Université, Workshop on Homology of Configuration Spaces and related topics, May 16, 2023
- Cambridge University, Topology Seminar, November 9, 2022
- Oxford University, Topology Seminar, October 10, 2022
- Fields Institute, Twinned Conference on Homotopy Theory with Applications to Arithmetic and Geometry, June 27, 2022, online
- Institut Fourier, COGENT Summer School, June 28, 2022, online
- IMUNAM Algebraic Topology Seminar, June 4, 2022, online
- University of Minnesota, Topology Seminar, April 4 2022, online
- Purdue University, Stability in Topology, Arithmetic, and Representation Theory 2022, March 26, 2022
- KTH Royal Institute of Technology and Stockholm University, Young Topologist Meeting 2021, July 12, 2021, online
- University of Copenhagen, Algebra/Topology Seminar, May 7, 2021, online
- University of Michigan, Topology Seminar, February 11, 2021, online
- Stability in Topology, Arithmetic, and Representation Theory, 2020,
online, (abstract, slides)