Milnor operations and classifying spaces
arXiv:2210.03284 · doi:10.1090/bproc/177
Abstract
We give an example of a nonzero odd degree element of the classifying space of a connected Lie group such that all higher Milnor operations vanish on it. It is a counterexample for a conjecture of Kono and Yagita.
11 pages, accepted for publication in the Proceedings of the American Mathematical Society
References in corpus (6)
- Dai-Freed anomalies in particle physics
- On the integral Tate conjecture for finite fields
- The Topological Period-Index Problem over 8-Complexes, I
- The Topological Period-Index Problem over 8-Complexes, II
- Representation theory and the cycle map of a classifying space
- Further counterexamples to the integral Hodge conjecture