AbstractIt is shown that the product structures of motivic cohomology groups and of higher Chow groups are compatible under the comparison isomorphism of Voevodsky (2002) [11]. This extends the result of Weibel (1999) [14], where he used the comparison isomorphism which assumed that the base field admits resolution of singularities.The mod n motivic cohomology groups and product structures in motivic homotopy theory are defined, and it is shown that the product structures are compatible under the comparison isomorphisms
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
Abstract. It is shown that the product structures of motivic cohomology groups and of higher Chow gr...
AbstractIt is shown that the product structures of motivic cohomology groups and of higher Chow grou...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
In this paper we study in detail the so-called Chow-weight homology of Voevodsky motivic complexes ...
We show that the constructions done in part I generalize their classical counterparts: firstly, the ...
We show that the constructions done in part I generalize their classical counterparts: firstly, the ...
The primary aim of this monograph is to achieve part of Beilinson’s program on mixed motives using V...
Motivic homotopy theory was developed by Morel and Voevodsky in the 1990s. The original motivation f...
Due to the work of many authors in the last decades, given an algebraic orbifold (smooth proper Deli...
Due to the work of many authors in the last decades, given an algebraic orbifold (smooth proper Deli...
This thesis is dedicated to the study of motives and algebraic cycles subject to certain constraints...
43 pages, submittedWe develop the theory of fundamental classes in the setting of motivic homotopy t...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
Abstract. It is shown that the product structures of motivic cohomology groups and of higher Chow gr...
AbstractIt is shown that the product structures of motivic cohomology groups and of higher Chow grou...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
In this paper we study in detail the so-called Chow-weight homology of Voevodsky motivic complexes ...
We show that the constructions done in part I generalize their classical counterparts: firstly, the ...
We show that the constructions done in part I generalize their classical counterparts: firstly, the ...
The primary aim of this monograph is to achieve part of Beilinson’s program on mixed motives using V...
Motivic homotopy theory was developed by Morel and Voevodsky in the 1990s. The original motivation f...
Due to the work of many authors in the last decades, given an algebraic orbifold (smooth proper Deli...
Due to the work of many authors in the last decades, given an algebraic orbifold (smooth proper Deli...
This thesis is dedicated to the study of motives and algebraic cycles subject to certain constraints...
43 pages, submittedWe develop the theory of fundamental classes in the setting of motivic homotopy t...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...
International audienceWe develop the theory of fundamental classes in the setting of motivic homotop...