Multiplicative structures on Brown-Peterson spectra at odd primes
Andy Senger (MIT)
26-Apr-2021, 20:30-21:30 (5 years ago)
Abstract: We show that the odd-primary Brown-Peterson spectrum does not admit the structure of an E_{2(p^2+2)} ring spectrum and that there can be no map MU–>BP of E_{2p+3} ring spectra at any prime. This extends results of Lawson at the prime 2.
algebraic topology
Audience: researchers in the topic
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| Organizers: | Jeremy Hahn*, Ishan Levy*, André Lee Dixon*, Haynes Miller* |
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