Theoretical physics

Much of the theoretical work in the School compliments the experimental programs in areas such as the transport studies in semiconductors, photonics and optical communications.

One of the most exciting areas of modern theoretical physics is the modelling of the behaviour of complex systems such as climate patterns and the turbulent flow of fluids. RSPhysSE is one of the major players in the ARC Research Network for Complex Systems with many of our researchers undertaking research in this field.

The School also has strong research interests in Nonlinear optics and solitons, developing basic theories of solitons for optical systems that including all-optical information transmission lines and ultra-short pulse lasers. This work also extends to the design of specific novel planar and fibre light processing devices, including those with the potential for commercialisation.

Related departments

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A computational method to detect and quantify symmetry

Apply methods from topological data analysis to derive a new approach to quantifying the geometric symmetries of three-dimensional shapes.

Dr Vanessa Robins

Introduction to quantum integrable systems

The aim of this project is to introduce quantum integrable systems which play a very important role in modern theoretical physics. Such systems provide one of very few ways to analyze nonlinear effects in continuous and discrete quantum systems.

A/Prof Vladimir Mangazeev

Neutron and X-ray imaging/tomography techniques at ANSTO & Australian Synchrotron

This project involves working with scientists from imaging beamlines at the Australian Synchrotron (IMBL, XFM, MCT) and the Lucas Heights nuclear reactor (DINGO) to develop multi-modal, multi-scale, and dynamic imaging and tomography techniques alongside computational imaging scientists from ANU.

Dr Andrew Kingston, Dr Glenn Myers

Stochastic dynamics of interacting systems and integrability

There are many interesting physical statistical systems which never reach thermal equilibrium. Examples include surface growth, diffusion processes or traffic flow. In the absence of general theory of such systems a study of particular models plays a very important role. Integrable systems provide examples of such systems where one can analyze time dynamics using analytic methods.