Events

The study of fluid flows on Riemannian manifolds generalizes the classical theory of fluid dynamics in Euclidean space to curved spaces. This extension is motivated both by applications and by intrinsic mathematical interest in the interplay between partial differential equations and differential geometry. Central to this theory is the formulation of the Navier-Stokes equations on a Riemannian manifold, which describe viscous fluid motion subject to the geometry of the underlying space. Some basic questions are: (Formulation) How should the Navier-Stokes equations be correctly expressed on a general Riemannian manifold? (Well-posedness) Do the standard questions of existence, uniqueness, and regularity of solutions extend naturally to manifolds? Deadline for application: 15 February 2026

In this seminar leading experts introduce key elements of mathematical knot theory and discuss physical applications, from vortex dynamics to magnetic fields, from polymer physics to proteins and DNA biology. Topics include an introduction to knots, links and braids, knot invariants and related algebraic structures. From knotoids and linkoids to the real world of physical entanglements, the mathematical tools of knot theory become essential to describe natural phenomena around us. Deadline for application: 15 February 2026

The 43rd Annual Conference of the Nigerian Mathematical Society is scheduled to hold from May 12–16, 2026. This annual conference brings together mathematicians from across Nigeria, as well as participants from outside the country, to share research ideas and present new findings in various areas of mathematical research. With Akwa Ibom State selected as the host location for the May 2026 edition, the conference is expected to attract a large number of participants.

The field of Analysis in Metric Spaces has experienced remarkable growth over the past three decades and now sits at the crossroads of potential theory, geometric measure theory, geometric function theory, and partial differential equations. Its influence extends to diverse areas such as dynamical systems, geometric group theory, and synthetic differential geometry. Our aim is to gather a vibrant and diverse community of leading experts and emerging researchers to share recent breakthroughs, explore new directions, and foster meaningful collaborations across disciplines.

The conference aims to honor the scientific contributions of Nigel Kalton (1946–2010), whose work has profoundly influenced modern Functional Analysis and related fields. The event will gather researchers from around the world to present recent developments connected to Kalton’s ideas and to explore new directions inspired by his work. The program includes sessions on Kalton’s life and contributions, recent advances in his research areas, invited talks by internationally recognized specialists—including Peter Scholze, Gilles Godefroy, Gilles Lancien, and Grzegorz Plebanek—and opportunities for contributed talks and poster presentations.

This is 5th International Conference on Dynamics of Differential Equations – in Memory of Jack K. Hale. The series was established through the joint effort of research groups in the dynamics of differential equations across the Americas, Asia, and Europe, with a scientific focus on the advancement and application of dynamical systems generated by differential equations and their discrete analogs. Previous meetings took place at Georgia Tech, Atlanta, USA (2013), CIRM, Luminy, France (2016), Hiroshima University, Hiroshima, Japan (2018), and Fields Institute, Toronto, Canada (2023). Each conference in the series features a distinguished Hale Lecture, honoring the legacy of Prof. Jack K. Hale. Previous Hale Lectures were given by Geneviève Raugel (2013), Peter Poláčik (2016), Hiroshi Matano (2018), and John Mallet-Paret (2023). The 5th Hale lecture will be given by Rafael de la Llave (Georgia Tech, USA). Young researchers are strongly encouraged to participate and present a poster.

This conference is addressed to mathematicians and mathematical physicists interested in contemporary mechanics, physics and biology and associated mathematical questions. The application of differential geometry to find new results on manifolds, relativity, hypersurfaces, N-body problem, gauge fields, geometric quantization, rotational sequences, minimal surfaces, biophysical systems, coherent states, Dirac and Seiberg-Witten monopoles, rigid body dynamics, Toda chains dynamics, geometric algebra, Kähler calculus, thermodynamics, etc. The meeting allows participants coming from different fields to share and to interchange geometrical ideas among them with the leading role of differential geometry. The contributions presented at the conference will be invited to be submitted to the series on Geometry, Integrability and Quantization or to the Journal of Geometry and Symmetry in Physics.

Conference on Kinetic theory and Related fields in honor of Professor Yan Guo's 60th birthday

This third edition of the workshop aims at bringing together specialists from harmonic analysis, operator theory, and connected domains, in a unique format that facilitates all domains, provides a forum for the exchange of state-of-the-art results and triggers new research and collaborations.

The conference has been designed to provide a free and meaningful platform for global researchers in all areas of mathematical sciences, including pure and applied mathematics. The main special sessions are as follows: - Algebra, Geometry, Topology, and Logic with Applications - Mathematical Analysis - Statistics and Operational Research - Applied Mathematics - Control Theory and Mechanics - Mathematics, Computer Science and Artificial Intelligence We sincerely invite all interested researchers and academics to participate in this event to exchange ideas, create fruitful collaborations, and make the new edition of this conference a success.