This conference will bring together experts and researchers from around the world to share the latest advancements and discoveries in the study of nonlinear elliptic and parabolic equations. These equations model a wide variety of phenomena, from oil recovery in porous media to crowd and population dynamics and financial mathematics and have important applications in AI and reinforcement learning. The conference will also feature two introductory courses designed to introduce post-docs and PhD students to the subject, which will be held at KAUST before the main event. These courses will provide an ideal opportunity for those new to the field to learn more about these fascinating problems and their applications.
The announcement for the introductory courses can be found here:
Mini-course by Eduardo Teixeira (University of Central Florida) click here
Mini-course by Alpár Mészáros (Durham University) click here
Invited Speakers
Mohammed Alaoui (King Khaled University)
Sun-Sig Byun (Seoul National University)
Fabio Camilli (Sapienza University of Rome)
Elisabetta Carlini (Sapienza University of Rome)
Giuseppe Di Fazio (University of Catania)
Julian Gomez (NYU Abu Dhabi)
Noureddine Igbida (Université de Limoges)
Tianling Jin (Hong Kong University of Science and Technology)
Youchan Kim (Seoul University)
Yerkin Kitapbayev (Khalifa University)
Charles-Albert Lehalle (Abu Dhabi Investment Authority and Imperial College London)
Paola Mannucci (University of Padova)
Claudio Marchi (University of Padova)
Alpár Mészáros (Durham University)
Alessio Porretta (University of Rome Tor Vergata)
Francisco Silva (Université de Limoges)
Eduardo Teixeira (University of Central Florida)
Daniela Tonon (University of Padova)
Vincenzo Vespri (University of Florence)
Jorge Zubelli (Khalifa University)
Read the brochure about AlUla here.
To view the agenda with abstracts click here.
Organizing Committee
Sultan Albarakati
Diogo Gomes
Julian David Gutierrez Pineda
Miguel Urbano
Short courses
Monotonicities and master equations in mean field games - Part 1
Monotonicities and master equations in mean field games - Part 2
Monotonicities and master equations in mean field games - Part 3
A brief introduction to the obstacle problem regularity theory - Part 1
A brief introduction to the obstacle problem regularity theory - Part 2
