generalized scheme after Durov

Nikolai Durov constructed spectra of commutative finitary monads (cf. commutative algebraic theory) which he calls generalized (commutative) rings; using a class of categorically defined localizations (which for some strange reason he calls pseudolocalizations), he glues such spectra to obtain **generalized schemes** which are a class of generalized ringed space?s.

- N. Durov,
*A new approach to Arakelov geometry*, arXiv:0704.2030

Last revised on July 6, 2012 at 17:48:06. See the history of this page for a list of all contributions to it.