Conferences  >  Mathematics  >  Analysis

The Hausdorff Research Institute for Mathematics (HIM)

Analytic questions of a discrete nature are ubiquitous in many areas of mathematics and theoretical computer science. The purpose of this conference is to bring together a diverse group of experts working, broadly, on Discrete Analysis with particular emphasis on questions having a geometric component. The topics will include Boolean analysis, vector-valued harmonic analysis, metric embeddings, geometry of graphs and groups, and aspects of discrete probability and theoretical computer science.

The International Centre for Mathematical Sciences (ICMS)

Three mini-courses, given by Lucas Ambrozio, Alessandro Pigati, and Melanie Rupflin, targeted towards PhD students and post-docs. There will be eight speaking-slots to be filled by attendees.

Courses and Events for Math Students and Early Career Researchers,    Calculus, Differential Equations and Integration

Calculus, Differential Equations and Integration,    Quantum Mechanics and Quantum Technology

The GAMM Annual Meeting 2026 will be hosted by the Universität Stuttgart

Calculus, Differential Equations and Integration,    Applied Mathematics (in general)

To celebrate his 200th birthday, the Faculty of Mathematics and Physics and the Riemann Center for Geometry and Physics at the Leibniz University Hannover organise a conference: "Riemann200: Mathematics and Physics. A conference to celebrate the 200th birthday of Bernhard Riemann", which will take place March 16--20, 2026.

Calculus, Differential Equations and Integration,    Mathematical Physics

This workshop aims to bring together in Madrid experts from around the world who are interested in the fields of Geometric and Functional Analysis. Topics will include Real Analysis, Operator Theory, Banach Spaces, Dynamical Systems and Analysis on Metric Spaces.

Email: workshopgfa2026@ucm.es

American Mathematical Society and Georgia Southern University-Armstrong Campus

The interaction between topology and curvature is a fundamental theme in modern mathematics. The study of scalar curvature plays an increasingly important role not only in geometry and topology, but also in general relativity and theoretical physics more generally through the theory of Dirac operators. This special session will bring together experts and young researchers who study these topics from many different points of view. The aim of this session is to share viewpoints and progress on understanding the scalar curvature and topology of manifolds, and to establish new connections among the culturally diverse groups spread worldwide, but particularly in the USA.

Email: ekanshjauhari@ufl.edu

Global Riemannian geometry, curvature restrictions, differential geometric analysis, index theory, spin geometry, algebraic topology of manifolds.

Geometry and Topology,    Mathematical Physics

Calculus, Differential Equations and Integration,    Meetings of Professional Bodies in Mathematics

Calculus, Differential Equations and Integration,    Mathematical Physics

Banff International Research Station for Mathematical Innovation and Discovery (BIRS)

The study of geometric properties of convex bodies based on information about sections or projections of these bodies belongs to the area of geometric tomography and has important applications to many areas of mathematics and science, in general. In recent years, there has been a significant increase in the interaction between harmonic analysis and convex geometry, leading to solutions for several longstanding open problems, the discovery of new phenomena, and many new intriguing open questions. The goal of this workshop is to bring together young and established researchers to discuss recent developments and advance applications of harmonic analysis to convex geometry and geometric tomography.

Geometry and Topology,    Calculus, Differential Equations and Integration

This conference will bring together leading international researchers in spectral theory and mathematical physics to discuss modern developments in the field. It will also be an opportunity to honor Barry Simon and his vast research contributions.

Calculus, Differential Equations and Integration,    Mathematical Physics

Formalization of mathematics is the process by which pen-and-paper mathematics is translated into a strict chain of logical deductions down to the axioms of mathematics. The subject has seen renewed interest in the last decades, thanks to the development of computer systems, called proof assistants, which make this feasible in practice. There have now been several examples of high-profile mathematical results which have been formalized. In principle any mathematical domain is accessible, but existing projects are skewed towards algebra instead of analysis. Notable exceptions are a project which formalized enough of Gromov’s convex integration theory to deduce Smale’s sphere eversion theorem, and the ongoing project to formalize Carleson’s convergence theorem for Fourier series. This workshop will bring together formalization experts and interested mathematicians to give a new impulse to formalization of analysis (in a very broad sense), and to develop abstractions and tools to deduplicate effort.

Phone: [4018635030];     Email: info@icerm.brown.edu

This conference is dedicated to the 60th birthday of Wolfgang Spitzer (FU Hagen) and will focus on recent developments in mathematical physics and related fields in mathematical analysis. It will be held 27 - 29 May 2026 at the FernUniversität in Hagen, Germany.

Calculus, Differential Equations and Integration,    Mathematical Physics

Universidad Carlos III de Madrid

This workshop will provide a forum for discussion on recent developments and emerging perspectives in the analysis and spectral theory of Dirac-type operators. The aim is to foster an exchange of ideas among experts from various backgrounds and with common interests in Dirac operators. Topics of interest include, but are not limited to, spectral properties of Dirac operators, including non-self-adjoint problems, boundary value problems, asymptotic analysis, the interplay with geometry via Faber-Krahn inequalities as well as applications in relativistic Quantum Mechanics and solid state Physics.

Calculus, Differential Equations and Integration,    Mathematical Physics

This conference focuses on recent developments in the following major directions: • Partial Differential Equations and Harmonic Analysis • Spectral Theory and Mathematical Physics. Talks will be organized into two parallel sessions.

ICM 2026 Satellite Conference

The conference brings together experts in mathematical physics and pure mathematics to explore various applications of operator theory, including spectral theory, quantum field theory, and many-body quantum mechanics. The event aims to foster new research collaborations and strengthen existing ones through interdisciplinary exchange and discussion.

Calculus, Differential Equations and Integration,    Quantum Mechanics and Quantum Technology

The 17th International Conference on Mathematical and Numerical Aspects of Wave Propagation at Concordia University in Montreal Canada, June 22-26 2026 is the latest in the series of very successful WAVES conferences. The conference will cover a wide range of mathematical and numerical techniques applied across disciplines. It will bring together mathematicians and physicists of all backgrounds - established researchers, postdocs and students.

Calculus, Differential Equations and Integration,    Acoustics, Noise and Vibration

Mathematical Institute of the Universität Kassel

The Walkshop on Mathematical Physics is a series of workshops bringing together working on mathematical physics, spectral theory and related topics. The name "walkshop" is due to the customary hike taking place at each walkshop.

Calculus, Differential Equations and Integration,    Mathematical Physics

The endeavor of provably computing rational points on curves stretches back millennia. In the last years the method of Chabauty and Coleman has seen major breakthroughs. The method itself has remarkable applications and currently there are several exciting generalisations being actively developed and applied. In addition to invited talks by established names in the field and an open problem session, we will offer speed talks to young researchers to advertise their work. The aim of this conference is also to foster future collaborations.

Calculus, Differential Equations and Integration,    Complex Systems, Chaos and Self-Organisation

The conference will center on stochastic analysis and heat kernel theory, two deeply interconnected areas with a long tradition of mutual influence. Its goal is to bring together early-career researchers and established experts from around the world to stimulate new research directions, encourage collaboration, and facilitate the exchange of ideas and techniques bridging probability theory and harmonic analysis.

This IHP summer school, consisting in a series of lectures by Andrea Cianchi and Jean Dolbeault, will cover modern techniques concerning the Sobolev and other related inequalities. The first course will focus on reduction principles for Sobolev-type inequalities, based on symmetrization, isoperimetry, interpolation, and rearrangements. The second course will focus on carré du champ techniques, entropy methods and their application to extremal functions, symmetry, rigidity, and stability.

Calculus, Differential Equations and Integration,    Courses and Events for Physics Students

The conference aims to foster cooperation, understanding, and collaboration among researchers in analysis, dynamical systems, differential equations, and their applications. It seeks to encourage cross-fertilization of ideas across different disciplines and enhance communication between mathematicians developing mathematical techniques and applied scientists utilizing them.

The conference covers pure and applied analysis, differential equations, and dynamical systems in the broadest sense. Its multidisciplinary applications span biology, chemistry, physics, finance, and industrial mathematics, incorporating modeling, computation, and simulation. As the most widely attended international conference in its fields, it encompasses analysis, applied and computational analysis, differential equations, dynamical systems, fluid dynamics, computing, control and optimization, functional and nonlinear analysis, harmonic analysis, approximation, operator theory, geometry, number theory and applications, mathematical physics, engineering mathematics, biomathematics, and mathematical finance.

Calculus, Differential Equations and Integration,    Mathematical Physics

Rutgers

To celebrate the return of the International Congress of Mathematicians to the United States after a forty-year absence, we propose a satellite conference focusing on the analysis of Partial Differential Equations used to describe the physical world. The scope of the conference covers a broad range of topics, including fluid dynamics, General Relativity, optics and quantum mechanics, all unified by their connection to hyperbolic and dispersive PDEs. We aim to leverage the fantastic research environment of the northeastern USA to attract prominent mathematicians from around the world while also creating opportunities for graduate students and early-career researchers to learn from and engage with leaders in the field.

A satellite conference of the 2026 ICM

Calculus, Differential Equations and Integration,    Mathematical Physics

Isaac Newton Institute for Mathematical Sciences, Cambridge

Complex dynamics concerns the iteration of analytic functions of one complex variable, an area of research established by Fatou and Julia towards the beginning of the last century, with Fatou’s seminal paper on the iteration of transcendental functions published in Acta Mathematica in 1926. This is now a highly active area of research with rapidly growing interactions with several other areas of mathematics. This workshop provides an opportunity to explore and celebrate the legacy of the last hundred years, and to identify the topics and interactions of most interest as we move into the next hundred years.

IWOTA brings together leading specialists from around the world for an intensive exchange of recent results, information, and ideas, as well as to outline prospects for future development in the field. The conference brings together mathematicians and engineers working on operational aspects of functional analysis and their applications in related fields, including differential and integral equations, complex and harmonic analysis, linear systems and control theory, mathematical physics, signal processing, and numerical analysis. IWOTA meetings offer participants (including young researchers) the opportunity to present their work in the form of invited talks or free communications, to interact with colleagues from around the world, and to broaden their knowledge in the field. In addition, IWOTA emphasizes interdisciplinary exchanges between mathematicians, electrical engineers, and mathematical physicists.

An ICM Satellite Conference

Isaac Newton Institute for Mathematical Sciences, Cambridge

The workshop aims to advance the mathematical design and analysis of wave propagation in metamaterials and complex media for a wide variety of applications of major importance for industry and society. It will focus on two outstanding and interconnected themes of multiple wave scattering identified during the parent programme and which have rapidly progressed since: (i) heterogeneous materials with varying degrees of order/disorder, and (ii) locally resonant materials, with applications in water-wave energy harvesting, electromagnetics/optics, acoustics/elastic waves etc.

Isaac Newton Institute for Mathematical Sciences, Cambridge

The main goal of this Workshop is to advance our understanding of metastability, critical behaviour, and long transients in models of Earth system to substantially improve our ability to anticipate critical behaviour. The topic covers a diverse spectrum of research disciplines: applied mathematics, data science, theoretical and statistical physics, complexity theory, climate science, paeloclimatology, and mathematical/theoretical ecology. Therefore, we will welcome diverse participants ranging from theoreticians to numerical modellers, and to experts in observations, experiments, data collection and postprocessing. We will focus on the nascent approaches and theories, and will explore the interdisciplinary aspects of the problem. We will also relate modelling the current global situation the Earth’s crises in the past, where changes in the climatic conditions or in its dominant patterns of variability caused mass extinction events. The workshop will consist of a set of insightful talks followed by joint discussions.

We are glad to announce the conference to celebrate 40 years of the seminar of the group in Analysis and Partial Differential Equations at the University of the Basque Country (UPV/EHU) and the Basque Center for Applied Mathematics (BCAM). Mathematical Analysis has a long-standing tradition in the Basque Country, with the group seminar serving as the main gathering point for the community since its inception. Members of this community have made significant contributions to key areas such as harmonic analysis, dispersive equations, kinetic theory, and nonlinear equations, and this event brings together leading specialists in these fields to present the latest developments and foster new directions of research.

Isaac Newton Institute for Mathematical Sciences, Cambridge

Isaac Newton Institute for Mathematical Sciences, Cambridge

Many of the fundamental concepts and problems in complexity theory originated at least partially in mathematical logic. The power of various feasible computational models appears to be linked with the strength of weak formal theories, and understanding the strength of formal theories may be useful --- if not key --- to resolving some of the open conjectures about the power of feasible computation. The workshop will be devoted to research on logical facets of complexity theory, especially the interplay between formal logical theories and computational complexity.

Numerical Analysis and Computational Mathematics,    Mathematical Logic and Foundations

Banff International Research Station for Mathematical Innovation and Discovery (BIRS)

The rapid advances in the mathematical analysis of geometric nonlinear dispersive equations, from General Relativity, fluid dynamics, quantum mechanics, both on the deterministic and the probabilistic side, make this an opportune time for the proposed workshop. Our objective is to bring together leading experts with overlapping interests related to this wide range of problems and disseminate and exchange state of the art tools newly available.

Isaac Newton Institute for Mathematical Sciences, Cambridge

This opening workshop will represent both themes of the programme, with emphasis on topics lying at their interface. It will provide a snapshot of the current research landscape and insight into emerging trends and potential research directions.

Isaac Newton Institute for Mathematical Sciences, Cambridge

Isaac Newton Institute for Mathematical Sciences, Cambridge

This workshop will focus on a circle of problems lying at the interface between harmonic analysis and geometric measure theory, including the Kakeya and Restriction Conjectures, the Falconer distance problem and projection theory. Underlying all these questions are combinatorial incidence problems, concerning intersection patterns between geometric objects such as thin tubes and annuli. The workshop will bring together experts from a range of backgrounds to investigate these deep and important interdisciplinary problems.

Calculus, Differential Equations and Integration,    Geometry and Topology

Isaac Newton Institute for Mathematical Sciences, Cambridge

This workshop will focus on minimal regularity boundary value problems connected with uniform rectifiability, harmonic type measures, and Kato square function estimates. It will bring together experts from elliptic and parabolic PDEs with those from geometric measure theory to drive progress on characterisations of solvability beyond symmetric structures.