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- Derived_scheme abstract "In algebraic geometry, a derived scheme is a pair consisting of a topological space X and a sheaf of commutative ring spectra on X such that (1) the pair is a scheme and (2) is a quasi-coherent -module. The notion gives a homotopy-theoretic generalization of a scheme.Just as affine algebraic geometry is equivalent (in categorical sense) to the theory of commutative rings (commonly called commutative algebra), affine derived algebraic geometry is (roughly in homotopical sense) equivalent to the theory of commutative differential graded rings.A derived stack is a stacky generalization of a derived scheme.".
- Derived_scheme wikiPageExternalLink DAG.pdf.
- Derived_scheme wikiPageExternalLink Exp.1005.P.Goerss.pdf.
- Derived_scheme wikiPageID "40776948".
- Derived_scheme wikiPageRevisionID "597539806".
- Derived_scheme subject Category:Algebraic_geometry.
- Derived_scheme comment "In algebraic geometry, a derived scheme is a pair consisting of a topological space X and a sheaf of commutative ring spectra on X such that (1) the pair is a scheme and (2) is a quasi-coherent -module.".
- Derived_scheme label "Derived scheme".
- Derived_scheme sameAs m.0y7wtqz.
- Derived_scheme sameAs Q16959947.
- Derived_scheme sameAs Q16959947.
- Derived_scheme wasDerivedFrom Derived_scheme?oldid=597539806.
- Derived_scheme isPrimaryTopicOf Derived_scheme.