Events

The development and analysis of numerical methods for PDEs whose formulation or interpretation is derived from an underlying geometry is a persistent challenge in numerical analysis. This workshop aims to foster new interactions and collaborations between researchers in PDEs related to geometry. The expertise of the participants will span the analysis, computational implementation, and application of these problems. This collaborative effort will facilitate the identification of key problems in the field and the development of novel discretizations that respect both the underlying geometry of the problem and the needs of current applications.

This conference is organized mainly for school students with students making presentations in maths and science. Teachers and researchers offer workshops addressed mainly to students or to fellow teachers. 10 competitions for school students of age 9-18 are organized during the conference, including MATHFactor, SCIENCEFactor, MATHeatre, SCIENCEtheatre, MathPresentation, SCIENCEPresentation, MathPoster-Design, Science-Poster-Design and more. Contact: info@euromath.org

We aim on bringing together young researchers as PhD students and early career postdocs with experts in various areas of harmonic analysis on Lie groups. Proposed topics as calculus on nilpotent Lie groups, Lp-Lq-estimates of spectral multipliers and spectral measures, Fourier restriction on Lie groups and wavelets on Lie groups. (For further information and changes in the program see the website and https://www.uni-goettingen.de/en/20693.html)

MAF2024 fosters collaboration between mathematicians and statisticians, to facilitate the development of theoretical and methodological advancements, as well as their applications. MAF024 also promotes participation from both academicians and practitioners.

The scientific theme of the workshop is the study of topological and geometric properties of complex manifolds, and, more generally, of manifolds endowed with “special” geometric structures, either integrable or non-integrable. In particular, topics include: - cohomological properties of complex manifolds; - "special" metrics on Hermitian and Kählerian manifolds; - complex Monge-Ampère equations; - geometric flows on Kählerian and Hermitian manifolds; - homogeneous manifolds with "special" structures.

This semester-long program in geometric analysis will focus mostly on complex geometry and Kähler geometry, but with the occasional excursion into real geometry. While the inspiration has deep geometrical roots, the tools are to a large degree those of partial differential equations. A lot of the activity will centre on six workshops: PDEs in Complex Geometry (April 15-19, 2024) Special Riemannian Metrics in Dimensions 6,7,8 (April 22-26, 2024) Analysis of Geometric Singularities (May 13-17, 2024) Moduli Spaces and Singularities (May 20-24, 2024) Current Trends in Kähler Metrics with Special Curvature Properties (June 17-21, 2024) Current Trends in Geometric Flows (June 25-29, 2024) The semester will coordinate with the Séminaire de Mathématiques Supérieures (SMS). This school, a Montreal tradition, has been providing high-level training for graduate students since 1960, with some of the very top leaders in the field as lecturers. In 2024, the topic is: Flows and Variational Methods in Riemannian and Complex Geometry: Classical and Modern Methods (June 3-14, 2024).

This workshop focuses on the modeling, analysis, approximation, and applications of nonlocal equations, which have raised new challenges to mathematical modeling, numerical analysis, and their computational implementation. Invited speakers and participants will bring expertise from a wide range of related fields, including mathematical and numerical analysis of nonlocal and fractional equations, numerical methods and discretization schemes, multiscale modeling, adaptivity, machine learning, software implementation, peridynamics modeling of material failure and damage, nonlocal and fractional modeling of anomalous heat and mass diffusion, and several engineering and scientific applications in which nonlocal modeling is useful.

A 2-day workshop in memory of Slava Kurylev.

Systems of interacting particles or agents are studied across many scientific disciplines. They are used as effective models in a wide variety of sciences and applications, to represent the dynamics of particles in physics, cells in biology, people in urban mobility studies, but also, more abstractly in the context of mathematics, as sample particles in Monte Carlo simulations or parameters of neural networks in machine learning. This workshop aims at bringing together researchers in analysis, computation, inference, control and applications, to facilitate cross-fertilization and collaborations.

The aim of the Intensive Period is to bring together researchers interested in Poisson geometry in a broad sense and mathematical physics from Italy and from abroad. It also aims at presenting the foundations of the theory as well as its more recent results/ramifications to potentially interested young researchers. There is a limited amount of funds to support young participants (MSc and PhD students, Post-Docs, etc.) interested in attending any of the programmed activities. The Intensive Period is organized in: - a series of Seminars & Workshops comprising: .a Mini-Workshop on Symmetry & Reduction, .a Mini-Workshop on Lie Groupoids. Lie Algebroids & Differentiable Stacks, - Poisson 2024 comprising: .a Summer School on Poisson Geometry, including a thematic afternoon on "Distinguished Women in Mathematics", .an International Conference on Poisson Geometry.