In this paper, we continue the program initiated by Kahn\u2013Saito\u2013Yamazaki by constructing and studying an unstable motivic homotopy category with modulus MH(k), extending the Morel\u2013Voevodsky construction from smooth schemes over a field k to certain diagrams of schemes. We present this category as a candidate environment for studying representability problems for non A1-invariant generalized cohomology theories
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
This thesis is dedicated to the study of motives and algebraic cycles subject to certain constraints...
In topology, generalized cohomology theories are representable in the stable homotopy category. The ...
In this paper, we prove a form of purity property for the = (P 1 , 1e)-invariant replacement h 0 (X...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
AbstractThe motivic homotopy categories can be defined with respect to different topologies and diff...
Abstract. In this paper we study a model structure on a category of schemes with a group action and ...
We compare the log motivic stable homotopy category and the usual motivic stable homotopy category o...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
We define an unstable equivariant motivic homotopy category for an algebraic group over a Noetherian...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
This thesis is dedicated to the study of motives and algebraic cycles subject to certain constraints...
In topology, generalized cohomology theories are representable in the stable homotopy category. The ...
In this paper, we prove a form of purity property for the = (P 1 , 1e)-invariant replacement h 0 (X...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
AbstractThe motivic homotopy categories can be defined with respect to different topologies and diff...
Abstract. In this paper we study a model structure on a category of schemes with a group action and ...
We compare the log motivic stable homotopy category and the usual motivic stable homotopy category o...
AbstractFor fields of characteristic zero, we show that the homotopy category of modules over the mo...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
We define an unstable equivariant motivic homotopy category for an algebraic group over a Noetherian...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
Algebraic K-theory and motivic cohomology have developed together over the last thirty years. Both o...
We initiate a study of punctured tubular neighborhoods and homotopy theory at infinity in motivic se...