Groupes de Travail de l’I2M

In this talk, I will begin defining a valuation on a field. We will see that this defines a preorder on a group, and we [...]

Point counting on definable sets in non-archimedean settings has many faces. (All mimicking some aspects of point counting in o-minimal settings.) For sets living in [...]

Group cohomology and Galois cohomology Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ)     Site web: https://sites.google.com/view/samuele-anni/home/groupe-de-travail Notes [...]

Les récents succès de l’immunothérapie pour le traitement du cancer ont mis en évidence l’importance des interactions entre les cellules tumorales et les cellules immunitaires. [...]

Lipschitz geometry is a branch of singularity theory that studies a complex analytic germ (X,0) in (C^n,0) by equipping it with either one of two [...]

Group cohomology and Galois cohomology Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ)   Join Zoom Meeting https://univ-amu-fr.zoom.us/j/94588287791?pwd=Slp6TllkbEswVEl5SGtrbVJxbFZkQT09 [...]

Milnor fibers play a crucial role in the study of the topology of a singularity of surface. They correspond to the different possible smoothings of [...]

Kummer theory (CL) X.3 and (AZ) IV.3 Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ) [su_spacer size="20"] Site [...]

The Hasse-Arf theorem (CL) V.4 - V.7 and (AZ) V.6 Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ) [...]

In [1] J. Bobadilla et al introduced a homology called Moderately Discontinuous homology (MD-homology) in order to capture the homology of a given germ after [...]

The Denef-Loeser topological and motivic zeta functions are analytic invariants of holomorphic map germs $f:{\mathbb C}^n\to {\mathbb C}$, which are usually computed from embedded resolutions [...]

The Hasse-Arf theorem (CL) V.4 - V.7 and (AZ) V.6 Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ) [...]

We address the question of whether geometric conditions on the given data can be preserved by a solution in (1) the Whitney extension problem, which [...]

TBA Cell migration models. Participer à la réunion Zoom https://univ-amu-fr.zoom.us/j/97207620584?pwd=dFo1K3IwVnBRNUY1emxYU1Z0cXhZQT09 ID de réunion : 972 0762 0584

TBA

We study the real Milnor fibre of real bivariate polynomial functions vanishing at the origin, with an isolated local minimum at this point. We work [...]

Norm par 2 - (CL) IV.2, V.1-V.3 and (AZ) II.10 Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ) [...]

On discute l’existence de prolongements réguliers de courbes satisfaisant une condition de compatibilité avec les développements de Taylor vis à vis d’une structure métrique sous-riemannienne. [...]

Chimie des fibres de Milnor Les singularités en épissure sont la classe la plus vaste que l'on connaisse de singularités intersections complètes de surfaces complexes [...]

Norm par 1 - (CL) IV.2, V.1-V.3 and (AZ) II.10 Références : Corps Locaux by Jean-Pierre Serre (CL) and Algebraïsche Zahlentheorie by Jurgen Neukirch (AZ) [...]