Centre for Symmetry and Deformation
Institut for Matematiske Fag
2100 København Ø
E-mail: sanders AT math.ku.dk
Phone: (+45) 22 99 83 38
I’m a postdoctoral researcher in the Department of Mathematical Sciences at the University of Copenhagen. I completed my PhD at UCLA under the supervision of Paul Balmer.
Triangulated categories and their applications, especially tensor triangular geometry and examples arising in stable homotopy theory, modular representation theory, algebraic geometry, and noncommutative topology. Other interests include equivariant homotopy theory, motivic homotopy theory, higher category theory, and the representation theory of groups and associative algebras.
- Higher comparison maps for the spectrum of a tensor triangulated category. Adv. Math., 247:71-102, 2013. [arXiv] [pdf]
- Restriction to finite-index subgroups as étale extensions in topology, KK-theory and geometry. Algebr. Geom. Topol., 15:3025-3047, 2015. Joint with Paul Balmer and Ivo Dell’Ambrogio. [arXiv] [pdf]
- Grothendieck-Neeman duality and the Wirthmüller isomorphism. Joint with Paul Balmer and Ivo Dell’Ambrogio. To appear in Compositio Math. [arXiv] [pdf]
- The spectrum of the equivariant stable homotopy category of a finite group. Joint with Paul Balmer. [arxiv] [pdf]