Coordinators: Fufa Samuel Asefa (Addis Ababa University), Szendroi Balazs (University of Vienna), Turesson Bengt-Ove (Uppsala University), Bekele Berhanu (Addis Ababa University), Martinelli Diletta (KdVI at University of Amsterdam), Carneiro Emanuel (ICTP), Mango John Magero (Makerere University), Ezome Mintsa Tony Mack Robert (Laboratoire de Recherche en Mathematiques et Applications (LAREMA)), Soumya Sankar (Utrecht University), Muller Steffen (University of Groningen), Abebaw Tilahun (Addis Ababa University), ICTP Scientific Contact: Alina Marian (ICTP & Northeastern University), Em
News and events
Mathematics and Applications
Coordinator: Malika IZID, Université Hassan II (Casablanca, Morocco)
LES MATHÉMATIQUES DES SCIENCES DE DONNEES
Coordinator: Karamoko Sita DIALLO, Université GAMAL Abdel Nasser de Conakry (République de Guinée)
Modern Mathematical Tools: Applications in Science and Engineering
Coordinators:
A. Sancho N. Chairuca (Universidade Zambeze, Mozambique)
Joaquim M. C. Correia (Universidade de Évora, Portugal)
MODÉLISATION MATHÉMATIQUE ET APPLICATIONS EN ENVIRONNEMENT
Coordinator: André Conseibo (UNIVERSITE NORBERT ZONGO, Koudougou, Burkina Faso)
Kinetic theory
The program centers on the development of a unified understanding of kinetic theory in systems with long‑range interactions, with a particular emphasis on the quantum regime. Long‑range interacting quantum systems—realized experimentally in cold atoms, trapped ions, and polar molecules—exhibit rich dynamical behavior such as metastability, collisionless dynamics, anomalous transport, critical scaling, and turbulence‑like phenomena.
CEMRACS 26
Modelling and AI for the Environmental Transition
Program
Graph and beyond
The Thematic semester concerns graph theory and related fields. It consists of a school and several working groups with lectures during August. A description of the program of the school can be found here: https://math.ac.vn/conference/SSGAB2026
Introduction to Dynamical Systems Analysis
Lecturer: PATRICK MIMPHIS TCHEPMO DJOMEGNI
Abstract
Most real-world problems and the fundamental laws of physics are formulated in terms of differential (often nonlinear) or difference equations (DEs). Despite significant advances in analytical techniques, the majority of nonlinear DEs do not admit explicit solutions. This course is devoted to the analysis of continuous-time dynamical systems, with an emphasis on qualitative rather than quantitative methods. In particular, the module examines system stability and sensitivity to small perturbations.