Please note that the list below only shows forthcoming events, which may not include regular events that have not yet been entered for the forthcoming term. Please see the past events page for a list of all seminar series that the department has on offer.

 

Past events in this series


Thu, 22 Jan 2026

12:00 - 13:00
L3

Modelling Across Scales and Disciplines: From Fertilization and Embryogenesis to Epidemics

Katerina Kaouri
(Cardiff)

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Further Information

 

Katerina is a Reader in Applied Mathematics and the Director for Impact and Engagement at the Cardiff University School of Mathematics. She holds a DPhil from OCIAM, on sonic boom modelling, funded by the AIRBUS and the EU. Katerina has more recently been working on a range of interdisciplinary challenges mainly stemming from biology and medicine, in collaboration with companies, government and society. She is also the founder and coordinator of the European Study Groups with Industry (modelling workshops) in Cyprus (ESGI125, ESGI146). She has also co-founded the non-profit SciCo Cyprus and the Mediterranean Science Festival and she is a TEDx Speaker and a TED-Ed educator. Furthermore, she has been part of large-scale public engagement projects such as the SciShops.eu project where 18 organisations in 12 EU countries tackled pressing societal challenges through co-creative approaches. During the pandemic she led a modelling team that informed policy decisions of the Welsh Government, in collaboration with Prof. Ian Griffiths (OCIAM); she continues working on epidemic preparedness in collaboration with architects and policymakers. She represents the UK in the Councils of the European Consortium of Mathematics in Industry (ECMI) and of EU-Maths-In and she is a member of the Scientific Advisory Panel of the Newton Gateway. She is the recipient of the 2025 IMA Hedy Lamarr Prize for Knowledge Exchange in Mathematics and Its Applications.

 

Abstract

I will present an overview of a range of interdisciplinary modelling challenges that I have been working on in collaboration with experimentalists and external partners. I will begin with mathematical modelling of calcium signalling in In-Vitro fertilization (IVF) and embryogenesis, illustrating how multiscale approaches can link molecular dynamics to cellular and developmental outcomes. I will then discuss our ongoing work on modelling viral transmission in indoor environments, carried out in collaboration with architects and policymakers, with the aim of informing evidence-based policy decisions for future epidemics.

 

Thu, 29 Jan 2026

12:00 - 13:00
L3

Mathematical modelling of sleep-wake regulation: light, clocks and digital-twins

Anne Skeldon
(University of Surrey)

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Further Information

Anne Skeldon’s background is in dynamical systems and bifurcation theory. Her early research focused on pattern formation and fluid mechanics, particularly the Faraday wave problem. She later shifted towards applications in biology and sociology, serving as a co-investigator on the six-year complexity-science project Evolution and Resilience of Industrial Ecosystems. She is part of the Mathematics of Life and Social Sciences research group and co-leads the cross-faculty Centre for Mathematical and Computational Biology.

Her current research centres on sleep, circadian rhythms, and data science. She collaborates with researchers at the Surrey Sleep Research Centre to develop and analyse mathematical models of sleep–wake regulation—work that has featured in the UK parliamentary debate, “School should start at 10am because teenagers are too tired.” She has a particular interest in the influence of the light environment on sleep, including the potential effects of permanent daylight saving time, and in the use of mathematical models for fatigue risk management.

Abstract

 

We all sleep. But what determines when and for how long? In this talk I’ll describe some of the fundamental mechanisms that regulate sleep. I’ll introduce the nonsmooth coupled oscillator systems that form the basis of current mathematical models of sleep-wake regulation and discuss their dynamical behaviour. I will describe how we are using models to unravel environmental, societal and physiological factors that determine sleep timing and outline how constructing digital-twins could enable us to create personalised light interventions for sleep timing disorders.

 

Thu, 05 Feb 2026

12:00 - 13:00
L3

Fracture, by design: topology-programmed damage in Maxwell lattices

Marcelo Dias
(University of Edinburgh)

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Further Information

Dr Marcelo A. Dias is a Reader in Structural Engineering at the University of Edinburgh. His research spans theoretical structural mechanics, soft condensed matter, and materials modelling. He focuses on understanding how the mechanical behaviour of elastic bodies emerges from the interplay between material composition and carefully designed internal geometry. His work has applications across shape formation in nature, biomechanics, materials and structural mechanics, and the controlled design and functionality of thin plates and shells. You can find some wonderful examples of this research on his research site: https://mazdias.wordpress.com/research/ 

Abstract

Fracture is usually treated as an outcome to be avoided; here we see it as something we may write into a lattice's microstructure. Maxwell lattices sit at the edge of mechanical stability, where robust topological properties provide a way on how stress localises and delocalises across the structure with directional preference. Building on this, we propose a direct relationship between lattice topology and damage propagation. We identify a set of topology- and geometry-dependent parameters that gives a simple, predictive framework for nonideal Maxwell lattices and their damage processes. We will discuss how topological polarisation and domain walls steer and arrest damage in a repeatable way. Experiments confirm the theoretical predicted localisation and the resulting tuneable progression of damage and show how this control mechanism can be used to enhance dissipation and raise the apparent fracture energy.

 

Thu, 12 Feb 2026

12:00 - 13:00
L3

OCIAM TBC

Edwina Yeo
(University College London)

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Further Information

Dr Edwina Yeo is an applied mathematician working at the interface of continuum mechanics and mathematical biology. She specialises in developing mathematical models for biological and biomedical fluid-mechanics processes, with research spanning regenerative medicine, nanotechnology, microbiology and geology. Her recent work includes models of bacterial adhesion in fluid flow, Von Willebrand Factor dynamics in arterial flows, and microscale contaminant behaviour extracted from imaging data.

Her publications appear in journals such as Biomechanics and Modelling in Mechanobiology, Advanced Materials, and Royal Society Interface, alongside recent collaborative preprints. She is currently an EPSRC National Fellow in Fluid Dynamics at UCL and a visiting research fellow in OCIAM.

Thu, 19 Feb 2026

12:00 - 13:00
L3

OCIAM Post-doc Talks

Dr Fiyanshu Kaka & Carmela Moschella
((Mathematical Institute University of Oxford))

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Further Information

Dr Finyashu Kaka is a materials scientist specialising in sustainable energy technologies, advanced functional materials, and computational modelling. His work spans organic photovoltaics, solid-state and metal-ion batteries, MXene-based materials, and next-generation thermal barrier coatings. He combines physics-based modelling with machine-learning methods to understand and optimise process–structure–property relationships in energy devices. His research appears in leading journals, and he holds several patents in flexible electronics and energy-efficient thermal systems. He is currently working with Professor Jon Chapman as a postdoctoral researcher in OCIAM.

Thu, 26 Feb 2026

12:00 - 13:00
L3

Geometrically confined quantum systems

Robert Van Gorder
(University of Otago)

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Further Information

Dr Rob Van Gorder’s research focuses on how physical phenomena can be described, predicted, and controlled using applied mathematics. He works across mathematical modelling, analytical and asymptotic methods, and numerical simulation, applying this combination to a wide range of physical systems.

His interests in fluid dynamics centre on fundamental flow structures—such as vortices, bubbles, waves, and boundary layers—and how they evolve, persist, or break apart. He also studies spatial instabilities and pattern formation, investigating how mechanisms such as Turing and Benjamin–Feir instabilities extend to heterogeneous or non-autonomous systems arising in chemistry, physics, biology, and epidemiology.

In theoretical physics, Dr Van Gorder works on quantum mechanics, quantum fluids, and nonlinear waves, including the dynamics of Bose–Einstein condensates, quantised vortices in superfluid helium, and confined quantum systems. Across these areas, he aims to understand how nonlinear and quantum systems behave under realistic constraints and external forcing.

His recent publications include work on pattern formation and diffusive instabilities in Proceedings of the Royal Society A.

Abstract

 

You will likely be familiar with the notion of a hydrogen atom, having seen something about its discrete energy levels and orbitals at some point or another. This is an example of a quantum system. In this talk, we explore what transpires when taking a quantum system and placing it into a three-dimensional container having some prescribed geometry. In the limit where the container is large (relative to the natural lengthscale of the quantum system), its influence over the quantum system is negligible; yet, as the container is made small (comparable to the aforementioned lengthscale), geometric information intrinsic to the container plays an important role in determining the energy and orbital structure of the system. We describe how to do (numerically-assisted) perturbation theory in this small-container limit and then match it to the large-box regime, using a combination of these asymptotics and direct simulations to tell the story of geometrically confined quantum systems. Much of our focus will be on linear Schrödinger equations governing single-particle quantum systems; however, time permitting, we will briefly discuss how to do similar things to study geometrically confined nonlinear Schrödinger equations, with geometric confinement of Bose-Einstein condensates being a primary motivation. Geometric confinement of an attractive Bose-Einstein condensate can, for instance, modify the collapse threshold and enhance stability, with the particular choice of confining geometry shifting the boundary of instability, staving off the collapse which is prevalent in three-dimensional attractive condensates.

 

Thu, 05 Mar 2026

12:00 - 13:00
L3

OCIAM TBC

Stuart Thomson
(University of Bristol)

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Further Information

Dr Stuart J. Thomson is an applied mathematician whose research sits at the intersection of mathematics, physics, and engineering. He works closely with table-top experiments to uncover how complex fluid and soft-matter systems give rise to novel emergent phenomena through nonlinear dynamics, many-body interactions, and geometric confinement. His interests include interfacial hydrodynamics, self-assembly, active and driven matter, interfacial robotics, transport phenomena, and fluid–structure interaction.

He is currently leading the project “The statistical physics of hydrodynamic random walkers: experiments and theory”, which combines experimental and theoretical approaches to understand how fluid-mediated interactions shape the behaviour of randomly moving microscopic walkers. Dr Thomson is based in the School of Engineering, Mathematics and Technology at the University of Bristol.

Thu, 12 Mar 2026

12:00 - 13:00
L3

OCIAM TBC

Tobias Grafke
(University of Warwick)

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Further Information

Tobias Grafke's research focuses on developing numerical methods and mathematical tools to analyse stochastic systems. His work spans applications in fluid dynamics and turbulence, atmosphere–ocean dynamics, and biological and chemical systems. He studies the pathways and occurrence rates of rare and extreme events in complex realistic systems, develops numerical techniques for their simulation, and quantifies how random perturbations influence long-term system behaviour.