A Mathew, N Naumann, J Noel - Advances in Mathematics, 2017 - Elsevier
Let G be a finite group and let F be a family of subgroups of G. We introduce a class of G- equivariant spectra that we call F-nilpotent. This definition fits into the general theory of …
This paper is the first in a series in which we offer a new framework for hermitian K-theory in the realm of stable∞-categories. Our perspective yields solutions to a variety of classical …
M Abouzaid, AJ Blumberg - arXiv preprint arXiv:2103.01507, 2021 - arxiv.org
We prove that the rank of the cohomology of a closed symplectic manifold with coefficients in a field of characteristic $ p $ is smaller than the number of periodic orbits of any non …
T Barthel, D Heard, B Sanders - arXiv preprint arXiv:2106.15540, 2021 - arxiv.org
We systematically develop a theory of stratification in the context of tensor triangular geometry and apply it to classify the localizing tensor-ideals of certain categories of spectral …
We develop a theory of cosupport and costratification in tensor triangular geometry. We study the geometric relationship between support and cosupport, provide a conceptual …
H Sati, U Schreiber - arXiv preprint arXiv:2112.13654, 2022 - ncatlab.org
In this book we prove (Thm. 4. 3.24) unified classification results for stable equivariant Γ- principal bundles when the underlying homotopy type SΓ of the topological structure group Γ …
D Gepner, L Meier - Compositio Mathematica, 2023 - cambridge.org
Following ideas of Lurie, we give a general construction of equivariant elliptic cohomology without restriction to characteristic zero. Specializing to the universal elliptic curve we obtain …
H Sati, U Schreiber - Journal of Geometry and Physics, 2020 - Elsevier
There are fundamental open problems in the precise global nature of RR-field tadpole cancellation conditions in string theory. Moreover, the non-perturbative lift as M5/MO5 …
H Sati, U Schreiber - arXiv preprint arXiv:2008.01101, 2020 - arxiv.org
The concept of orbifolds should unify differential geometry with equivariant homotopy theory, so that orbifold cohomology should unify differential cohomology with proper equivariant …