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Department of Mathematics 77 Massachusetts Avenue Massachusetts Institute of Technology Cambridge, MA 02139 Office: E18-478 |
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Since September 2011, I am a C.L.E. Moore Instructor at MIT. Previously, I was a graduate student at Northwestern University, working with Paul Goerss.
During the spring semester 2014 I have been participating in the Algebraic Topology program at MSRI.
My research is in stable homotopy theory, and mostly revolves around topological modular forms, duality, or both. The following are projects that I am currently involved in, listed in no particular order.
With J. Bergner, R. Joachimi, K. Lesh, and K. Wickelgren. Classification of problematic subgroups of U(n). Preprint. Last modified: 06/30/14.
With Drew Heard, K-theory, reality, and duality. To appear in Journal of K-theory. Last modified: 06/11/14.
With J. Bergner, R. Joachimi, K. Lesh, and K. Wickelgren. Fixed points of p-toral groups acting on partition complexes. To appear in Proceedings of the Women in Topology BIRS workshop. Last modified: 04/20/14.
With Mark Behrens, Kyle Ormsby, and Nat Stapleton. On the ring of cooperations for 2-primary connective topological modular forms. A very preliminary draft. Last modified: 01/20/14 .
Calculating descent for 2-primary topological modular forms. To appear in Contemporary Mathematics volume Proceedings of the Fourth Arolla Conference in Algebraic Topology. Last modified: 09/05/13.
Duality for topological modular forms. Documenta Math. 17 (2012), 271--311. Last modified: 09/05/13.
With Orlin Stoytchev, Touching the Z/2 in three-dimensional rotations , Math.Mag. 81 (2008), no. 5, 345-357.
Part I, Part II, Part III , Part IV of a lecture series at the Young Women in Topology Meeting 2012
Slides for a talk at the Special Session on Homotopy Theory at the 2012 AMS Joint Meetings
Some spectral sequences drawn using Tilman Bauer's sseq package.
Recitation leader for 18.02 Multivariable calculus
18.024 Calculus with theory (Part 2)
18.014 Calculus with theory (Part 1)
Recitation leader for 18.02 Multivariable calculus