Our research develops next-generation computational mechanics methods and applies them across three intersecting paradigms. We use finite element methods as the core analytical framework, integrating classical, data-driven, and quantum-inspired approaches.
We explore how quantum algorithms can exceed classical computing limits for engineering mechanics problems. Our focus includes quantum simulation of quantum-scale material interactions and quantum-enhanced approaches to chaotic fluid dynamics. This emerging paradigm promises exponential speed-ups for certain classes of mechanics problems that are intractable with classical hardware.
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We develop graph neural network architectures and uncertainty quantification frameworks for biomedical engineering mechanics. Our data-driven methods learn material constitutive relations, surrogate models for expensive FEM simulations, and physics-informed representations that remain robust under distributional shift.
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Application highlights: Cardiovascular biomechanics Ophthalmology Wave-structure interaction

High-fidelity finite element modelling underpins all our work. We develop novel FEM formulations — particularly based on the Absolute Nodal Coordinate Formulation (ANCF) — for large-deformation structural mechanics, contact problems, and coupled multi-physics systems. Our contributions include locking-free beam and plate elements, advanced contact descriptions, and mesoscale constitutive models for soft matter.
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Application highlights: Aeroelasticity Haemoelasticity Space structures Soft tissue biomechanics Woven fabrics
