Add to ORKGReorganised and compacted; some proofs have been simplified.We relate R-equivalence on tori with Voevodsky's theory of homotopy invariant Nisnevich sheaves with transfers and effective motivic complexes
We show that for many moduli spaces M of torsion sheaves on K3 surfaces S, the functor Db (S) → Db...
AbstractIn each dimension n⩾3, there are many projective simplicial toric varieties whose Grothendie...
This is a suvey on theory and some applications of motivic integration. Besides basic facts of found...
We relate R-equivalence on tori with Voevodsky’s theory of homotopy invariant Nisnevich sheaves with...
We prove cancellation theorems for reciprocity sheaves and cube-invariant modulus sheaves with trans...
15 pagesWe construct a surjective homomorphism from Somekawa's K-group associated to a finite collec...
AbstractUsing sheaf theoretic methods, we define functors Lπ0:DMeff(k)→D(HI≤0(k)) and LAlb:DMeff(k)→...
In this paper, we prove a form of purity property for the = (P 1 , 1e)-invariant replacement h 0 (X...
AbstractLet R be a complete discrete valuation Fq-algebra with fraction field K and perfect residue ...
The algebraic $K$-theory of Waldhausen $\infty$-categories is the functor corepresented by the unit ...
The category of framed correspondences $Fr_*(k)$ was invented by Voevodsky in his notes in order to ...
We work on a projective threefold $X$ which satisfies the Bogomolov-Gieseker conjecture of Bayer-Mac...
AbstractLet R be a complete discrete valuation Fq-algebra whose residue field is algebraic over Fq, ...
The goal of this article is to extend the work of Voevodsky and Morel on the homotopy t-structure on...
Let $S$ and $T$ be smooth projective varieties over an algebraically closed field. Suppose that $S$ ...
We show that for many moduli spaces M of torsion sheaves on K3 surfaces S, the functor Db (S) → Db...
AbstractIn each dimension n⩾3, there are many projective simplicial toric varieties whose Grothendie...
This is a suvey on theory and some applications of motivic integration. Besides basic facts of found...
We relate R-equivalence on tori with Voevodsky’s theory of homotopy invariant Nisnevich sheaves with...
We prove cancellation theorems for reciprocity sheaves and cube-invariant modulus sheaves with trans...
15 pagesWe construct a surjective homomorphism from Somekawa's K-group associated to a finite collec...
AbstractUsing sheaf theoretic methods, we define functors Lπ0:DMeff(k)→D(HI≤0(k)) and LAlb:DMeff(k)→...
In this paper, we prove a form of purity property for the = (P 1 , 1e)-invariant replacement h 0 (X...
AbstractLet R be a complete discrete valuation Fq-algebra with fraction field K and perfect residue ...
The algebraic $K$-theory of Waldhausen $\infty$-categories is the functor corepresented by the unit ...
The category of framed correspondences $Fr_*(k)$ was invented by Voevodsky in his notes in order to ...
We work on a projective threefold $X$ which satisfies the Bogomolov-Gieseker conjecture of Bayer-Mac...
AbstractLet R be a complete discrete valuation Fq-algebra whose residue field is algebraic over Fq, ...
The goal of this article is to extend the work of Voevodsky and Morel on the homotopy t-structure on...
Let $S$ and $T$ be smooth projective varieties over an algebraically closed field. Suppose that $S$ ...
We show that for many moduli spaces M of torsion sheaves on K3 surfaces S, the functor Db (S) → Db...
AbstractIn each dimension n⩾3, there are many projective simplicial toric varieties whose Grothendie...
This is a suvey on theory and some applications of motivic integration. Besides basic facts of found...