This document is a short user's guide to the theory of motives and homotopy theory in the setting of logarithmic geometry. We review some of the basic ideas and results in relation to other works on motives with modulus, motivic homotopy theory, and reciprocity sheaves.

Motives and homotopy theory in logarithmic geometry / F. Binda, D. Park, P.A. Oestvaer. - In: COMPTES RENDUS MATHÉMATIQUE. - ISSN 1631-073X. - 360:G6(2022), pp. 717-727. [10.5802/crmath.340]

Motives and homotopy theory in logarithmic geometry

F. Binda
Primo
;
P.A. Oestvaer
Ultimo
2022

Abstract

This document is a short user's guide to the theory of motives and homotopy theory in the setting of logarithmic geometry. We review some of the basic ideas and results in relation to other works on motives with modulus, motivic homotopy theory, and reciprocity sheaves.
Logarithmic geometry; motives; motivic homotopy theory;
Settore MAT/03 - Geometria
PRIN201719MSEVE_01 - Geometric, algebraic and analytic methods in arithmetic - SEVESO, MARCO ADAMO - PRIN2017 - PRIN bando 2017 - 2019
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/936866
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