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We develop a framework for derived deformation theory, valid in all characteristics.
Homology of symmetric products and other functors of complexes
Albrecht Dold · 1958
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Michael Schlessinger · 1968
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The homology of symmetric products
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Homology of symmetric products
V. A. Smirnov · 1991
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Topics in algebra — deformation theory
Maxim Kontsevich · 1994
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An introduction to homological algebra
Charles A. Weibel · 1994
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Technique de descente et théorèmes d’existence en géométrie algébrique. II. Le théorème d’existence en théorie formelle des modules
Alexander Grothendieck · 1995
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Simplicial homotopy theory
Paul G. Goerss and John F. Jardine · 1999
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Mark Hovey · 1999
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Cosimplicial resolutions and homotopy spectral sequences in model categories
A. K. Bousfield · 2003
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Model categories and their localizations
Philip S. Hirschhorn · 2003
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Derived Algebraic Geometry
J. Lurie · 2004
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Deforming l l -adic representations of the fundamental group of a smooth variety
J. P. Pridham · 2006
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Deformations of schemes and other bialgebraic structures
J. P. Pridham · 2008
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Homotopical algebraic geometry. II. Geometric stacks and applications
Bertrand Toën and Gabriele Vezzosi · 2008
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Deformation theory via differential graded Lie algebras
Marco Manetti · 1999
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DG coalgebras as formal stacks
Vladimir Hinich · 2001
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Calculating limits and colimits in pro-categories
Daniel C. Isaksen · 2002
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Extended deformation functors
Marco Manetti · 2002
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Bertrand Toën · 2009
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Derived deformations of schemes
J. P. Pridham · 2012
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Presenting higher stacks as simplicial schemes
J. P. Pridham · 2013
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