Optimal mean-field coarse-correlated equilibriaa linear-programming and no-regret approach
De Luciano Campi
Dynamic universal approximation and optimal control for path-dependent systems via signature SDEs
De Christa Cuchiero
De Nina Holden
Apparaît dans les collections : Lattice Paths, Combinatorics and Interactions / Marches aléatoires, combinatoire et interactions, Distinguished women in mathematics, ECM 2024 Invited Speakers
Planar maps are planar graphs embedded in the sphere viewed modulo continuous deformations. There are two families of bijections between planar maps and lattice paths that are applied to prove scaling limit results of planar maps to so-called Liouville quantum gravity surfaces: metric bijections and mating-of-trees bijections. We will present scaling limit results obtained in this way, including works with Bernardi and Sun and with Albenque and Sun.