Formal groups and stable homotopy of commutative rings.

Schwede, Stefan

Displaying similar documents to “Formal groups and stable homotopy of commutative rings.”

An introduction to algebraic K-theory

Ausoni, Christian

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This paper gives an exposition of algebraic K-theory, which studies functors $K_{n} : Rings \to Abelian Groups$ , $n$ an integer. Classically $n = 0, 1$ introduced by Bass in the mid 60’s (based on ideas of Grothendieck and others) and $n = 2$ introduced by Milnor [Introduction to algebraic K-theory, Annals of Math. Studies, 72, Princeton University Press, 1971: Zbl 0237.18005]. These functors are defined and applications to topological K-theory (Swan), number theory, topology and geometry (the Wall finiteness obstruction to a CW-complex...

Realising formal groups.

Strickland, N.P. (2003)

Algebraic & Geometric Topology

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On a question of swan in algebraic k-theory

Pramod K. Sharma, Jan R. Strooker (1973)

Annales scientifiques de l'École Normale Supérieure

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Introduction to algebra over “brave new rings”

Vogt, R. M.

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Homotopy representability of Brauer groups.

Antonio Martínez Cegarra (1999)

Extracta Mathematicae

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The purpose of this paper is to present certain facts and results showing a way through which simplicial homotopy theory can be used in the study of Auslander-Goldman-Brauer groups of Azumaya algebras over commutative rings.