The manuscript is an overview of the motivations and foundations lying behind Voevodsky's ideas of constructing categories similar to the ordinary topological homotopy categories. The objects of these categories are strictly related to algebraic varieties and preserve some of their algebraic invariants.

Borghesi, S. (2007). Cohomology operations and algebraic geometry. In M. Ando, N. Minami, J. Morava, W.S. Wilson (a cura di), Geometry & Topology Monographs (pp. 75-115). Berkeley : Math­em­at­ic­al Sci­ences Pub­lish­ers [10.2140/gtm.2007.10.75].

Cohomology operations and algebraic geometry

BORGHESI, SIMONE
2007

Abstract

The manuscript is an overview of the motivations and foundations lying behind Voevodsky's ideas of constructing categories similar to the ordinary topological homotopy categories. The objects of these categories are strictly related to algebraic varieties and preserve some of their algebraic invariants.
Capitolo o saggio
motivic cohomology, motivic Steenrod algebra, sheaves, model category
English
Geometry & Topology Monographs
Borghesi, S. (2007). Cohomology operations and algebraic geometry. In M. Ando, N. Minami, J. Morava, W.S. Wilson (a cura di), Geometry & Topology Monographs (pp. 75-115). Berkeley : Math­em­at­ic­al Sci­ences Pub­lish­ers [10.2140/gtm.2007.10.75].
Borghesi, S
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/39939
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