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Nonabelian cohomology

From Wikipedia, the free encyclopedia

In mathematics, a nonabelian cohomology is any cohomology with coefficients in a nonabelian group, a sheaf of nonabelian groups or even in a topological space.

If homology is thought of as the abelianization of homotopy (cf. Hurewicz theorem), then the nonabelian cohomology may be thought of as a dual of homotopy groups.

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  • Locally symmetric spaces and torsion classes - Cariani
  • The Siegel Mass Formula, Tamagawa Numbers, and Nonabelian Poincaré Duality
  • Maxim Kontsevich - Resurgence and exact quantization via holomorphic Floer cohomology

Transcription

Nonabelian Poincaré duality

See: Nonabelian Poincare Duality (Lecture 8)

See also

References

  • Toën, B. "Stacks and non-abelian cohomology" (PDF). Archived from the original (PDF) on January 14, 2014.
  • Lurie, Jacob (2009). Higher Topos Theory. Annals of Mathematics Studies. Vol. 170. Princeton, NJ: Princeton University Press. ISBN 978-0-691-14049-0. Zbl 1175.18001.


This page was last edited on 30 September 2019, at 19:31
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