Comparaison des homologies du groupe linéaire et de son algèbre de Lie. (Comparison of homologies of a linear group and its Lie algebra)
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Publication:1089433
DOI10.5802/aif.1116zbMath0619.20025OpenAlexW2083309839MaRDI QIDQ1089433
Publication date: 1987
Published in: Annales de l'Institut Fourier (Search for Journal in Brave)
Full work available at URL: http://www.numdam.org/item?id=AIF_1987__37_4_167_0
Cohomology of Lie (super)algebras (17B56) Lie algebras of linear algebraic groups (17B45) Cohomology theory for linear algebraic groups (20G10) Algebraic (K)-theory and (L)-theory (category-theoretic aspects) (18F25) Linear algebraic groups over adèles and other rings and schemes (20G35)
Related Items
Homologie du groupe linéaire et K-théorie de Milnor des anneaux. (Homology of the linear group and Milnor's K-theory of rings) ⋮ The indecomposable \(K_3\) of rings and homology of \(\text{SL}_2\) ⋮ Cohomology of crossed Lie algebras and additive Milnor's \(K\)- theory
Cites Work
- Relative algebraic K-theory and cyclic homology
- Homology stability for linear groups
- A reciprocity law for \(K_2\)-traces
- Cyclic homology and the Lie algebra homology of matrices
- On the general linear group and Hochschild homology
- \(K_ 2\) of non-commutative local rings
- Homology of classical Lie groups made discrete. I: Stability theorems and Schur multipliers
- Algebraic cycles and higher K-theory
- Notes on motivic cohomology
- Central extensions of Lie algebras
- Scissors congruences. II
- The construction of weight-two arithmetic cohomology
- Values of zeta-functions at non-negative integers
- Values of Zeta Functions of Varieties Over Finite Fields
- Crossed Simplicial Groups and their Associated Homology
- A presentation for some 𝐾₂(𝑛,𝑅)
- $K$-théorie algébrique et représentations de groupes
- Zentrale Erweiterungen der speziellen linearen Gruppe eines Schiefkörpers.
- Introduction to Algebraic K-Theory. (AM-72)
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