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Fundamental groups, algebraic K-theory, and a problem of Abhyankar - MaRDI portal

Fundamental groups, algebraic K-theory, and a problem of Abhyankar

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Publication:2555898

DOI10.1007/BF01418849zbMath0247.14005MaRDI QIDQ2555898

Mark I. Krusemeyer

Publication date: 1973

Published in: Inventiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/142185




Related Items (29)

Nontriviality of \(SK_ 1 (R[ M)\)] ⋮ On 2-stably isomorphic four-dimensional affine domainsLinear groups over general rings. I: Generalities.Homologie du groupe linéaire et K-théorie de Milnor des anneaux. (Homology of the linear group and Milnor's K-theory of rings)Excision and \(K_1\) regularity for curves with normal crossingsPolynomial extensions and excision for \(K_1\)On invariance of the Euler class groups under a subintegral base changeThe algebraic cohomotopy group and its properties\(SK_1\) of affine curves over finite fieldsOn an Algebraic Analogue of the Mayer–Vietoris Sequence𝐾-theory of cones of smooth varietiesAffine representability results in \(\mathbb A^1\)-homotopy theory. II: Principal bundles and homogeneous spacesThe relationship between the Picard groups and \(SK_1\) of some algebraic curvesSerre's problem on projective modules over polynomial rings and algebraic K-theoryBuilding K-theoriesStable range for matricesTHE K-theory of some reducible affine varietiesAlgebraic K-theoryK-theory of tetrahedra\(K_2(A[X,Y/XY)\), a problem of Swan, and related computations] ⋮ Congruence subgroups and twisted cohomology of \(\text{SL}_n(F[t)\)] ⋮ The stable rank of topological algebras and a problem of R. G. SwanThe cyclic homology and 𝐾-theory of curvesThe relationship between the Picard groups and \(SK_1\) of some algebraic curvesSubintegral ring extensions and some K-theoretical functorsOn the homotopy groups of algebraic groupsFields with vanishing \(K_ 2\). Torsion in \(H^ 1(X,K_ 2)\) and \(Ch^ 2(X)\)Generators for sk1Of plane affine curves 1 i. General factsGenerators for sk1Of plane affine curves II. Cubic curves



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