\(K_2\) of a Euclidean ring

DOI10.1016/0022-4049(76)90066-9zbMath0318.13016OpenAlexW1984690691MaRDI QIDQ1222205

M. J. Dunwoody

Publication date: 1976

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-4049(76)90066-9

Mathematics Subject Classification ID

Dedekind, Prüfer, Krull and Mori rings and their generalizations (13F05) Algebraic (K)-theory and (L)-theory (category-theoretic aspects) (18F25) Grothendieck groups, (K)-theory and commutative rings (13D15)

Related Items

Universal central extensions of linear groups over rings of non-commutative Laurent polynomials, associated \(K_1\)-groups and \(K_2\)-groups ⋮ Groups defined by extended affine Lie algebras with nullity 2 ⋮ Linear groups over general rings. I: Generalities. ⋮ \(K_2(2,k[T,T^{-1})\) is generated by symbols] ⋮ Algebraic K-theory ⋮ Endlich präsentierte arithmetische Gruppen und \(K_2\) über Laurent- Polynomringen ⋮ On some new algebraic K-groups ⋮ Some Tits systems with affine Weyl groups in Chevalley groups over Dedekind domains

Cites Work

• K₂ (ZΦ) for Φ a Group of Order Two or Three
• Introduction to Algebraic K-Theory. (AM-72)
• On the K ₂ of a Free Associative Algebra
• Unnamed Item