The class of the affine line is a zero divisor in the Grothendieck ring: an improvement
From MaRDI portal
Publication:309771
DOI10.1016/j.crma.2016.05.016zbMath1378.14009arXiv1604.06703OpenAlexW2963394918MaRDI QIDQ309771
Publication date: 7 September 2016
Published in: Comptes Rendus. Mathématique. Académie des Sciences, Paris (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1604.06703
Grassmannians, Schubert varieties, flag manifolds (14M15) Varieties and morphisms (14A10) Applications of methods of algebraic (K)-theory in algebraic geometry (14C35)
Related Items
Motives and the Pfaffian–Grassmannian equivalence ⋮ Automorphisms of positive entropy on some hyperKähler manifolds via derived automorphisms of \(K3\) surfaces ⋮ Derived equivalence and Grothendieck ring of varieties: the case of K3 surfaces of degree 12 and abelian varieties ⋮ Arc spaces, motivic measure and Lipschitz geometry of real algebraic sets ⋮ L‐equivalence for degree five elliptic curves, elliptic fibrations and K3 surfaces ⋮ Topics on the geometry of rational homogeneous spaces ⋮ Equivalence of K3 surfaces from Verra threefolds ⋮ The class of the affine line is a zero divisor in the Grothendieck ring: Via 𝐺₂-Grassmannians ⋮ An example of birationally inequivalent projective symplectic varieties which are D-equivalent and L-equivalent ⋮ Homotopy types and geometries below Spec(ℤ) ⋮ Motivic information ⋮ Cremona transformations and derived equivalences of K3 surfaces ⋮ Grothendieck ring of varieties, D- and L-equivalence, and families of quadrics ⋮ Intersections of two Grassmannians in \(\mathbb{P}^9\) ⋮ On the motive of intersections of two Grassmannians in \(\mathbb{P}^9\) ⋮ The class of the affine line is a zero divisor in the Grothendieck ring ⋮ Virtual classes of representation varieties of upper triangular matrices via topological quantum field theories
Cites Work
This page was built for publication: The class of the affine line is a zero divisor in the Grothendieck ring: an improvement