scientific article

zbMath0668.18011MaRDI QIDQ3820778

Yu. P. Nesterenko, Andrei A. Suslin

Publication date: 1989

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

general linear grouphomology stabilityMilnor K-theoryring with many units

Mathematics Subject Classification ID

Cohomology theory for linear algebraic groups (20G10) Chain complexes (category-theoretic aspects), dg categories (18G35) Algebraic (K)-theory and (L)-theory (category-theoretic aspects) (18F25)

Related Items

Polylogarithms, regulators, and Arakelov motivic complexes, Transfer maps and nonexistence of joint determinant, An overview of motivic homotopy theory, Duality theorems for function fields over higher local fields, Motivic cohomology of fat points in Milnor range, Linear groups over general rings. I: Generalities., Homological stabilization for Dedekind rings of the arithmetic type, Euler class groups and the homology of elementary and special linear groups, Bloch’s cycle complex and coherent dualizing complexes in positive characteristic, Motivic cohomology, Infinitesimal dilogarithm on curves over truncated polynomial rings, On Kato and Kuzumaki's properties for the Milnor \(K_2\) of function fields of \(p\)-adic curves, Tangent space to Milnor \(K\)-groups of rings, Milnor \(K\)-theory of \(p\)-adic rings, Motivic Gauss-Bonnet formulas, Higher polyhedral \(K\)-groups, First and second K-groups of an elliptic curve over a global field of positive characteristic, A local to global principle for higher zero-cycles, Milnor 𝐾-theory of local rings with finite residue fields, Relative Milnor $K$-groups and differential forms of split nilpotent extensions, Analogues of Gersten's conjecture for singular schemes, Rost nilpotence and higher unramified cohomology, tt-geometry of Tate motives over algebraically closed fields, Motivic cohomology: applications and conjectures, Motivic spheres and the image of the Suslin-Hurewicz map, Two-primary algebraic 𝐾-theory of rings of integers in number fields, Operations in Milnor \(K\)-theory, A note on Tannakian categories and mixed motives, The generalized de Rham-Witt complex over a field is a complex of zero-cycles, HIGHER -THEORY OF FORMS I. FROM RINGS TO EXACT CATEGORIES