Institut Fourier
L'Institut Fourier, laboratoire de mathématiques de Grenoble, est une unité mixte de recherche CNRS / Université Grenoble Alpes.
Ses activités portent principalement sur les mathématiques fondamentales développées autour de huit grands thèmes de recherche : algèbre et géométries, analyse, combinatoire et didactique, géométrie différentielle, physique mathématique, probabilités, théorie des nombres, topologie. Ses recherches s'ouvrent aussi à d'autres disciplines, telles que la biologie, l'informatique et la physique.
The Institut Fourier, a research department of mathematics, is a joint operation of th CNRS and the Université Joseph Fourier.
The research undertaken at the Institut Fourier is centered around eight themes: algebra and geometries, analysis, combinatorics and didactic, differential geometry, mathematical physics, probability theory, number theory, topology.
https://www-fourier.univ-grenoble-alpes.fr
M. Brion - Algebraic subgroups of Cremona group 1
Grenoble Pi Day 2025 - Étienne Ghys
R.A.S. (jusqu'ici tu vas bien ?)
Andrew Putman - The Steinberg representations
Jacques Darné - Profinite Rigidity and Colorings by Finite Quandles
Louis Funar - Mapping class groups and 4-manifolds
R. Detcherry - On the properties of quantum representations of mapping class groups of surfaces 4
Marco De Renzi - Non-semisimple quantum representations of mapping class groups
Andrew Putman - The topology of the mapping class group and its Torelli subgroup 4
Christine Vespa - Homological stability and stable homology 3
Mai Katada - Stable homology of the IA-automorphism group
Andrew Putman - The topology of the mapping class group and its Torelli subgroup 3
Christine Vespa - Homological stability and stable homology 2
R. Detcherry - On the properties of quantum representations of mapping class groups of surfaces 3
Luis Paris - Automorphism groups of Artin groups of spherical type
Andrew Putman - The topology of the mapping class group and its Torelli subgroup 2
R. Detcherry - On the properties of quantum representations of mapping class groups of surfaces 2
Karen Vogtmann - Finite groups of outer automorphisms of right-angled Artin groups
R. Detcherry - On the properties of quantum representations of mapping class groups of surfaces 1
Christine Vespa - Homological stability and stable homology 1
Andrew Putman - The topology of the mapping class group and its Torelli subgroup 1
Liam Watson - Khovanov invariants via immersed curves 4
Marco Golla - Applications of Heegaard Floer homology 4
Emmanuel Wagner - Foam lectures on link homologies 4
Liam Watson - Khovanov invariants via immersed curves 3
Liam Watson - Khovanov invariants via immersed curves 2
Emmanuel Wagner - Foam lectures on link homologies 3
Marco Golla - Applications of Heegaard Floer homology 3
Marco Golla - Applications of Heegaard Floer homology 1
Emmanuel Wagner - Foam lectures on link homologies 1