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Research In The Department.

Mathematical Physics & Statistical Mechanics
Mathematical Physics is the study of the mathematics associated with models of the physical world. One important and modern part of mathematical physics is the study of models in statistical mechanics.

Statistical mechanics involves the understanding of large complex systems by averaging the behaviour of the individual components. For example, one can understand the behaviour of a gas ...more

Academics:
  • Continuing Staff:
    Dr Richard BRAK (Senior Lecturer)
    Dr Jan DE GIER (ARC Queen Elizabeth II Fellow)
    Dr Omar FODA (Associate Professor/Reader)
    Professor Peter FORRESTER (Professor)
    Professor Anthony (Tony) GUTTMANN (Professor)
    Professor Aleks OWCZAREK (Professor)
    Professor Paul PEARCE (Professor)
  • Research Fellows:
    Dr Nathan CLISBY (Research Fellow)
    Professor Ian ENTING (Professorial Research Fellow)
    Dr Timothy GARONI (Research Fellow)
    Dr Gerasim (Gary) ILIEV (Research Fellow)
    Dr Iwan JENSEN (ARC Australian Research Fellow)
    Dr Chris ORMEROD (Research Fellow)
    Dr Jorgen RASMUSSEN (Research Fellow)
    Dr Nicholas WITTE (Research Fellow)


  • Students:
  • Postgraduates:
    Wendy BARATTA Problems in Macdonald polynomial theory
    Nicholas BEATON Exact Solutions of Polygons and Random Walks.
    Roger BODMAN
    Alexander CARADOC On vertex models with domain wall boundary conditions
    Michael COUCH Integrable Systems in the Context of Hamiltonian Mechanics
    Paul FIJN The combinatorics and graph theory of stochastic interface and lattice path problems
    Benjamin FLEMING Determinantal processes in statistical mechanical models
    Heather LONSDALE Compact directed percolation near a damp wall
    Anthony MAYS Eigenvalue distributions in the complex plane
    Stephen MCATEER Aspects of integrable models
    Anita PONSAING Combinatorial aspects of the quantum Knizhnik - Zamolodchikov equation
    Simon VILLANI Aspects of loop models including polymers and percolation
    Michael WHEELER Riemann-Hilbert methods in integrable models
    Matthew ZUPARIC Integrable systems and gauge theories

  • Honours:
    Gus SCHRADER
    Maria TSARENKO
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