SDG
2026
2026
Members of SDG
- Eduardo Altmann (USyd, Maths): Hamiltonian systems, transient chaos, extreme events, complex networks
- Nathan Duignan (USyd, Maths): Hamiltonian systems, symplectic geometry, normal form theory, chaos, the n-body problem, regularisation of singularities, plasma physics and toroidal confinement devices, integrable systems, and measures of integrability
- Holger Dullin (USyd, Maths): Hamiltonian systems, rigid body dynamics with applications in biomechanics, topology of integrable systems, semiclassical quantization, volume preserving mappings
- Chris Angstmann (UNSW, Maths): pattern formation, biomathematics, anomalous diffusion
- Sasha Fish (USyd, Maths): ergodic theory, applications of dynamics to number theory
- Gary Froyland (UNSW, Maths): smooth and numerical ergodic theory, applications to atmospheric and oceanic flows
- Ben Goldys (USyd, Maths): stochastic partial differential equations, analysis on infinite-dimensional spaces, long time behaviour of solutions to stochastic ordinary and partial differential equations, optimal control
- Georg Gottwald (USyd, Maths): perturbation theory, fluid dynamics, discrete systems
- Chunxi Jiao (UNSW, Maths): stochastic partial differential equations, analysis on infinite-dimensional spaces, long time behaviour of solutions to stochastic ordinary and partial differential equations
- Chris Lustri (USyd, Maths): geophysical fluid dynamics, pattern formation in biological and chemical systems, nonlinear time series analysis
- Robert Marangell (USyd, Maths): dynamical systems, stability of nonlinear waves
- Alina Ostafe (UNSW, Maths): arithmetic dynamical systems
- Milena Radnovic (USyd, Maths): integrable systems, billiards
- John Roberts (UNSW, Maths): discrete integrable systems, symmetry and time-reversal symmetry, arithmetic dynamics
- Upanshu Sharma (UNSW, Maths): partial differential equations, probability theory, computational statistical mechanics
- Martin Wechselberger (USyd, Maths): invariant manifold theory, canard theory, geometric singular perturbation theory with applications to the nervous system and cell signalling
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Caroline Wormell (USyd, Maths):
statistical properties of chaotic systems, linear response theory, data-based operator approximation