Events

The workshop brings together people interested in various aspects of graphs embedded on surfaces. The programme will consist of lectures presented by invited speakers and sessions of short contributed talks. The deadline for submitting the final registration data and abstracts is May 18, 2025.

The central theme of this conference is the representation theory of associative algebras and the wide range of powerful methods that have emerged from its development. We aim to bring together an international group of representation theorists, working with categorical, combinatorial, geometric and homological methods, with a view to exchanging ideas and perspectives.

During June 23-27, 2025, this conference takes place at the Centre for Mathematical Sciences, Lund University, in the Hörmander lecture room. The aim is to bring together experts and younger mathematicians working on sub-Riemannian geometry, spectral asymptotics and noncommutative geometry and to stimulate interactions across these fields. The conference is funded by the Marcus Wallenberg Foundation, the Carl Trygger Foundation and the European Mathematical Society.

The summer school offers introductory lectures on poset combinatorics and symmetric group representations, aimed at graduate and advanced undergraduate students. It serves as a preparatory event for the workshop Combinatorics and Geometry in İstanbul, which will take place on August 5-6, 2025.

Flows involving solid particulates are ubiquitous in nature and industry alike. Such flows are found in pharmaceutical production, the chemical industry, the food and agricultural industries, energy production and the environment. Many unsolved problems remain, however. In order to be able to solve problems, granular flows need to be understood so that their behaviour can be controlled and predicted. We are able to describe rapid granular flows, where the particles are highly agitated and there has been some success describing static systems. The intermediate regime, where these two phases meet and coexist, is not as well understood and yet is the most commonly observed behaviour of granular flow. The objective of this meeting will be to interface the two ends of the particulate flow spectrum – those working to understand the fundamentals of granular flows and those attempting to control particulate flows in an industrial setting – to develop solutions to the complex problems presented by dense granular flows. Themes will include dense granular flow, biological systems, self-propelled particles and geological flows, exploring new developments in theoretical analysis and experimental techniques. All attendees will be provided with an opportunity to present recent work and there will be substantial time for discussion, both during the workshop and during the evening! Postgraduate and PhD students are particularly welcomed and oral presentations will reflect the breadth of the field.

In recent years, there has been an explosion of activity surrounding algebraic points on curves, from many different perspectives. These include the study of measures of irrationality, isolated and parametrized points, computational methods to determine algebraic points, and the arithmetic statistics of algebraic points. In this workshop, we aim to bring together researchers from these diverse perspectives, with the particular goal of developing bridges between them. The workshop will include overview talks on the various perspectives, research talks, an open problem session, and structured time for collaboration.

The conference is organised within the tradition of the collaboration between the Romanian and Finnish mathematicians, initiated by Rolf Nevanlinna and Simion Stoilow. The meeting is organized by Simion Stoilow Institute of Mathematics of the Romanian Academy, "1 Decembrie 1918" University of Alba Iulia, and the Faculty of Mathematics and Computer Science of the University of Bucharest. The program is divided into sections as follows: 1. Geometric function theory and classical complex analysis; 2. Quasiconformal mappings, metric geometry and related topics in classical analysis; 3. Potential analysis, PDEs and stochastics; 4. Complex geometry, dynamics, functional analytical methods in complex analysis; 5. Computational methods in geometric function theory, potential theory, and related fields.