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- Q16959942 subject Q7036089.
- Q16959942 subject Q8234760.
- Q16959942 subject Q8707209.
- Q16959942 subject Q8800142.
- Q16959942 abstract "Derived algebraic geometry is a branch of mathematics that generalizes algebraic geometry to a situation where commutative rings, which provide a local chart, are replaced by ring spectra in algebraic topology, whose higher homotopy accounts for the non-discreteness (e.g, Tor) of the structure sheaf. Grothendieck's scheme theory allows the structure sheaf to carry nilpotent elements. Derived algebraic geometry can be thought of as an extension of this, and provides a natural setting for cotangent complexes and such in deformation theory (cf. F. Francis).".
- Q16959942 wikiPageExternalLink rtx110700955p.pdf.
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- Q16959942 wikiPageExternalLink dag.html.
- Q16959942 wikiPageExternalLink 09102013a.pdf.
- Q16959942 wikiPageExternalLink DAG.html.
- Q16959942 wikiPageExternalLink ~lurie.
- Q16959942 wikiPageExternalLink thezrev.pdf.
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- Q16959942 wikiPageWikiLink Q7036089.
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- Q16959942 wikiPageWikiLink Q8234760.
- Q16959942 wikiPageWikiLink Q840023.
- Q16959942 wikiPageWikiLink Q858656.
- Q16959942 wikiPageWikiLink Q8707209.
- Q16959942 wikiPageWikiLink Q8800142.
- Q16959942 wikiPageWikiLink Q906907.
- Q16959942 wikiPageWikiLink Q988381.
- Q16959942 comment "Derived algebraic geometry is a branch of mathematics that generalizes algebraic geometry to a situation where commutative rings, which provide a local chart, are replaced by ring spectra in algebraic topology, whose higher homotopy accounts for the non-discreteness (e.g, Tor) of the structure sheaf. Grothendieck's scheme theory allows the structure sheaf to carry nilpotent elements.".
- Q16959942 label "Derived algebraic geometry".