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1
Arithmetic and Diophantine Geometry, via Ergodic Theory and o-minimality (in honor of Emmanuel Ullmo's 60th birthday).
08 Sep 2025 - 12 Sep 2025 • IHES, Bures-sur-Yvette, France
Abstract:
This conference aims to honor the spectacular contributions of Emmanuel Ullmo to arithmetic geometry and centers around his mathematical contributions and interests. It will cover and highlight recent stage of development on topics such as Diophantine geometry, ergodic theory, Hodge theory, and arithmetic dynamics.
Event listing ID:
1649510
Related subject(s):
2
Analytic Number Theory and Automorphic Forms
17 Sep 2025 - 19 Sep 2025 • Lille, France
Organizer:
Université de Lille
Abstract:
The wide area of the analytic theory of automorphic forms and representations intertwines various topics: statistics over automorphic families, arithmetic quantum chaos, bounds on automorphic forms, dynamics of hyperbolic geodesics... Among the mail tools used to address these problems are trace fomulas, estimates on L-functions and ergodic methods, often used in conjunction with arithmetic or algebraic arguments. Besides the invited talks, we devote an afternoon to contributed talks, where the younger generation could present their recent research and topics of interest. The conference comes into play to bring together experts, young colleagues and students to foster new ideas and projects. Particular care has been taken to give the opportunity to younger researcher to give talks.
Event listing ID:
1667702
3
Diophantine approximation and transcendence Approximation diophantienne et transcendance
10 Nov 2025 - 14 Nov 2025 • CIRM (Marseille Luminy), France
Organizer:
CIRM – Centre International de Rencontres Mathématiques
Abstract:
Diophantine approximation is a branch of Number Theory that can be described as the study of the solvability of inequalities in integers, though this main theme of the subject is often substantially generalized. As an example, one can be interested in properties of rational points of algebraic varieties defined over an algebraic number field, or as another example, one may study convergence rates of orbits for arithmetic dynamical systems. The proposed workshop is concerned with a variety of problems of this kind, which have seen important progress during the last few years. A detailed description is given below, where five (not unrelated) topics are emphasized. Among the new developments, let us mention works on the ZilberPink conjecture and on unlikely intersections; important progress in metric number theory; and progress towards the Uniform Boundedness Conjecture in dynamical systems.
Event listing ID:
1667812


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Last updated: 9 July 2025