scientific article; zbMATH DE number 7474655
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Publication:5031679
zbMath1485.01060MaRDI QIDQ5031679
Publication date: 16 February 2022
Full work available at URL: http://gaceta.rsme.es/abrir.php?id=1664
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Biographies, obituaries, personalia, bibliographies (01A70) (Equivariant) Chow groups and rings; motives (14C15) Motivic cohomology; motivic homotopy theory (14F42)
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Cites Work
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- Cancellation theorem
- Motivic Eilenberg-MacLane spaces
- On motivic cohomology with \(\mathbb{Z}/l\)-coefficients
- Mixed motives and algebraic cycles. II
- An exact sequence for \(K^M_*/2\) with applications to quadratic forms
- Algebraic cycles and higher K-theory
- \(p\)-adic étale cohomology
- Notes on motivic cohomology
- \(\mathbb{A}^1\)-homotopy theory
- Mixed motives and algebraic cycles. III
- Free \(n\)-category generated by a cube, oriented matroids, and higher Bruhat orders
- Reduced power operations in motivic cohomology
- Motivic cohomology with \(\mathbb Z/2\)-coefficients
- Mixed motives and algebraic cycles. I
- Homology of schemes
- The simplicial model of univalent foundations (after Voevodsky)
- Homotopy theory of simplicial sheaves in completely decomposable topologies
- Unstable motivic homotopy categories in Nisnevich and cdh-topologies
- Algebraic \(K\)-theory and quadratic forms. With an appendix by J. Tate
- Remarks on Grothendieck’s standard conjectures
- Motives over simplicial schemes
- Simplicial radditive functors
- Voevodsky's Lectures on Motivic Cohomology 2000/2001
- Values of zeta-functions at non-negative integers
- ÉTALE TOPOLOGIES OF SCHEMES OVER FIELDS OF FINITE TYPE OVERQ
- On Galois groups of functional fields over fields of finite type over $ \mathbb{Q}$
- GALOIS REPRESENTATIONS CONNECTED WITH HYPERBOLIC CURVES
- An introduction to univalent foundations for mathematicians
- An experimental library of formalized Mathematics based on the univalent foundations
- ∞-Groupoids as a model for a homotopy category
- \(\mathbb{A}^1\)-homotopy theory of schemes
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