Dipartimento di Matematica, Aula Magna.<\/p>\n
In this talk, I will give an overview of the construction of a triangulated category of motives for log smooth log schemes over a field $k$, based on the notion of finite log correspondence, in analogy to Voevodsky\u2019s $\\mathsf{DM}(k)$. The affine line is replaced in this context by the \u201ccube\u201d $(\\mathbb{P}^1, \\infty)$, i.e. the log scheme $\\mathbb{P}^1_1$ with log structure coming from the divisor at infinity, as one does in the theory of motives with modulus \u00e0 la Kahn-Saito-Yamazaki. This is a joint work in progress with Doosung Park (Zurich) and Paul Arne Ostvaer (Oslo).<\/p>\n
Further information is available on the event page<\/a> on the Indico platform.<\/p>\n","protected":false},"excerpt":{"rendered":" In this talk, I will give an overview of the construction of a triangulated category of motives for log smooth log schemes over a field $k$, based on the notion of finite log correspondence, in analogy to Voevodsky\u2019s $\\mathsf{DM}(k)$. The affine…<\/p>\n