Add to ORKGIn this paper, we compute the (total) Milnor-Witt motivic cohomology of the complement of a hyperplane arrangement in an affine space
In this paper, we continue the program initiated by Kahn\u2013Saito\u2013Yamazaki by constructing an...
Let $\mathfrak{g}$ be a simple Lie algebra over $\mathbb{C}$. The KZ connection is a connection on t...
We compute the Poincaré polynomial and the cohomology algebra with rational coefficients of the mani...
We study the Milnor-Witt motives which are a finite direct sum of $\mathbb{Z}(q)[p]$ and $\mathbb{Z}...
This article presents two key computations in MW-motivic cohomology. Firstly, we compute the MW-moti...
AbstractFix a real hyperplane arrangement, and let F be the Milnor fibre of its complexified definin...
AbstractWe prove that, for a smooth complete variety X over a perfect field,Hi(X,Zp(r))≅HomDcb(R)(1,...
This is a suvey on theory and some applications of motivic integration. Besides basic facts of found...
AbstractLet AR be a real hyperplane arrangement and let AC be its complexification. Let MR and MC be...
We give an explicit expression for the contact loci of hyperplane arrangements and show that their c...
Copyright © 2012 by Walter de Gruyter. The final publication is available at www.degruyter.comLet A ...
The goal of this small note is to extend a result by Christopher Davis and David Zureick-Brown on th...
AbstractWe prove that if B⊂R=k [ X1,⋯ , Xn] is a reduced monomial ideal, then HBi(R) = ∪d≥1ExtRi(R/B...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
Copyright © 2011 Société mathématique de FranceThe goal of this work is to construct, for a smooth v...
In this paper, we continue the program initiated by Kahn\u2013Saito\u2013Yamazaki by constructing an...
Let $\mathfrak{g}$ be a simple Lie algebra over $\mathbb{C}$. The KZ connection is a connection on t...
We compute the Poincaré polynomial and the cohomology algebra with rational coefficients of the mani...
We study the Milnor-Witt motives which are a finite direct sum of $\mathbb{Z}(q)[p]$ and $\mathbb{Z}...
This article presents two key computations in MW-motivic cohomology. Firstly, we compute the MW-moti...
AbstractFix a real hyperplane arrangement, and let F be the Milnor fibre of its complexified definin...
AbstractWe prove that, for a smooth complete variety X over a perfect field,Hi(X,Zp(r))≅HomDcb(R)(1,...
This is a suvey on theory and some applications of motivic integration. Besides basic facts of found...
AbstractLet AR be a real hyperplane arrangement and let AC be its complexification. Let MR and MC be...
We give an explicit expression for the contact loci of hyperplane arrangements and show that their c...
Copyright © 2012 by Walter de Gruyter. The final publication is available at www.degruyter.comLet A ...
The goal of this small note is to extend a result by Christopher Davis and David Zureick-Brown on th...
AbstractWe prove that if B⊂R=k [ X1,⋯ , Xn] is a reduced monomial ideal, then HBi(R) = ∪d≥1ExtRi(R/B...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
Copyright © 2011 Société mathématique de FranceThe goal of this work is to construct, for a smooth v...
In this paper, we continue the program initiated by Kahn\u2013Saito\u2013Yamazaki by constructing an...
Let $\mathfrak{g}$ be a simple Lie algebra over $\mathbb{C}$. The KZ connection is a connection on t...
We compute the Poincaré polynomial and the cohomology algebra with rational coefficients of the mani...
