Workshop on NIP and groups

University of Leeds, School of Mathematics

January 21-23, 2019


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Programme


Time and Venue


The workshop starts on January 21 at 9:00 (first talk starts at 9:30), and ends on January 23 at 12:20.
All talks will take place at MALL, Level 8 of the School of Mathematics.
Coffee breaks will be in the space outside the common room on Level 9.

Schedule


Monday, 21.01.2019

9:00-9:30 Registration (MALL)
9:30-10:20 Frank Wagner - The Golden Ginger Ale
10:20-10:50 Coffee break
10:50-11:40 Ulla Karhumaki - Definably Simple Stable Groups with Finitary Groups of Automorphisms
11:50-12:20 Katharina Dupont - Definable Valuations on Dependent Fields slides
14:00-14:50 Yatir Halevi - (t-)Henselianity and NIP
14:50-15:20 Coffee break
15:20-15:50 Sylvy Anscombe - NIP transfer in unramified henselian fields
15:50-16:20 Franziska Jahnke - NIP transfer theorems in henselian valued fields
16:30-17:00 Vincenzo Mantova - Restricted Hahn fields, omega-fields and models of real exponentiation

Tuesday, 22.01.2019

9:30-10:20 Grzegorz Jagiella - Ellis group conjectures and NIP fields
10:20-10:50 Coffee break
10:50-11:40 Krzysztof Krupinski - Amenable theories
11:50-12:30 Jakub Gismatullin - Metric ultraproducts of groups
14:10-15:00 Pantelis Eleftheriou - Characterizing o-minimal groups in tame expansions of o-minimal structures
15:00-15:30 Coffee break
15:30-16:00 Giuseppina Terzo - Strong exponential closure for (C, e^x) slides
16:00-16:30 Margarita Otero - Cartan subgroups of o-minimal groups
16:40-17:10 Rosario Mennuni - Domination and products in unstable theories slides
18:00 Conference Dinner,
Comptoir Libanais
Trinity Shopping Centre,
Inside EveryMan Cinema,
Leeds, West Yorkshire, LS1 5AY

Wednesday, 23.01.2019

9:00-9:50 Gabriel Lehericy - On the structure of C-minimal groups
9:50-10:20 Coffee break
10:20-10:50 Tim Clausen - Dp-minimal profinite groups
10:50-11:20 Juan Pablo Acosta - One dimensional groups definable in the p-adic numbers slides
11:30-12:20 Itay Kaplan - Density of compressible types in NIP theories