Abstract
The notion of highly structured ring spectra of prime characteristic is made precise and is studied via the versal examples for prime numbers . These can be realized as Thom spectra, and therefore relate to other Thom spectra such as the unoriented bordism spectrum . We compute the Hochschild and André–Quillen invariants of the . Among other applications, we show that is not a commutative algebra over the Eilenberg–Mac Lane spectrum , although the converse is clearly true, and that is not a polynomial algebra over .
Citation
Markus Szymik. "Commutative $\mathbb{S}$–algebras of prime characteristics and applications to unoriented bordism." Algebr. Geom. Topol. 14 (6) 3717 - 3743, 2014. https://doi.org/10.2140/agt.2014.14.3717
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