HYBRID WORKSHOP
Lipschitz Geometry: New Methods and Applications (2572)
​Géométrie Lipschitz ​: nouvelles méthodes et applications
Dates: 5-9 July 2021
Place: CIRM (Marseille Luminy, France)
Note that this event is planned to take place as a Hybrid workshop. Of course, we really hope that we will be able to meet most of you physically at CIRM, as we all miss the conviviality of being together to discuss mathematics, not only in the conference rooms but also in other places dear to visitors :  walking in the  nearby calanques, having a break in the CIRM park, sharing a meal at the restaurant! 
However, we do know that some of you may need to take part only remotely, so we will ensure that online participation is in place and that we can run things smoothly in a hybrid way, giving all speakers and participants the chance to enjoy the workshop!
This event is dedicated to Walter Neumann on the occasion of his 75th birthday!
A special lecture on Walter Neumann's contributions will be given by A. Pichon, M. Kreck and J. Wahl.
The videos can be watched by clicking on "Videos of the day", at the end of each day, in the detailed programme. 
DESCRIPTION
The workshop will focus on recent advances in Lipschitz geometry.

In particular, we would like to pay special attention to:
​
•  Connections of Lipschitz geometry with non-archimedean geometry, both from the stratification viewpoint and from the Lipschitz decomposition viewpoints.
•  Recent advances in the construction of Lipschitz invariants of an algebro- geometric flavor (like MD-Homology), and extension and interaction of these invariants to non-archimedean settings.
•  Connections with resolution of singularities. Advances towards Lê’s conjectural  duality.
•  Connection of Lipschitz geometry with equisingularity notions in higher dimensions.
•  Lipschitz vanishing (co)-homology for degenerations of varieties.
•  Connections with arc and jet schemes.
SCIENTIFIC COMMITTEE
ORGANIZING COMMITTEE
MINI-COURSE
Non-Archimedean Methods in Lipschitz Geometry
SPEAKERS
Families of weighted-Yomdin singularities of surface
Polar exploration of complex surface germs
Lipschitz geometry of definable surface germs I
Module of high-order Kähler differentials and the Hasse-Schmidt algebra Lipschitz normal embedded surfaces and polar explorationHybrid constructions in dynamics
Bounded motivic integral and Lipschitz functions
Lipschitz geometry of definable surface germs II
Ultrametric spaces of branches on normal surface singularities
On algebraic bi-Lipschitz homeomorphisms
Limits of complex integrals and non-archimedean geometry
An Extension of a Theorem by Cheeger and M"uller to Spaces with Isolated Conical Singularities
Lipschitz stratification of complex hypersurfaces in codimension 2 On fundamental group and regularity of Lipschitz normally embedded sets
MAIN SPONSORS OF THIS EVENT