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  • Quantum Atom Optics
  • Recent Project Reports
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Quantum Atom Optics

The new interdisciplinary field of quantum-atom optics (QAO) has formed at the intersection of atomic, molecular and optical physics, condensed matter physics, and computational physics. The field is driven by an unprecedented level of experimental control of degenerate Bose and Fermi systems that have a well-defined theoretical basis in quantum many-body theory. This leads to tests of theory that were previously unavailable, and thus the development of fundamental knowledge.

In the theory core of the ARC Centre of Excellence for Quantum-Atom Optics (ACQAO) we pursue cutting-edge developments in quantum many-body physics that lead to our growing understanding of QAO systems. We approach these systems from a microscopic perspective, focusing on how to generate, manipulate and measure many-body correlations.

Our motivating scientific questions are:

  • How are the many-body states of QAO systems best characterised, and
    how is the formation of these states to be understood as a non-equilibrium,
    dynamical process?
  • What kinds of entanglement and many-body correlations can be generated
    in QAO systems, and in what ways can they be efficiently detected?
  • How do QAO systems test fundamental predictions of quantum mechanics
    and many-body theory?
  • What new theoretical and computational methods must be developed to
    provide quantitative answers to these questions?

We provide ideas, simulations and advanced quantitative models for leading experimental groups in Australia and worldwide. As an outcome of ACQAO experimental and theoretical work, we expect practical tools that utilize many-body quantum behaviour of QAO systems, e.g. continuously pumped atom laser, sources of entangled atoms, and matter-wave interferometers for precision measurements.

Our research program is structured around five themes:

1) Atom lasers and formation of quantum degenerate gases

2) Coherent manipulations of matter waves

3) Quantum statistics and pairing correlations in ultracold Bose and Fermi systems

4) Macroscopic correlations, entanglement and fundamental tests

5) Computational physics and theoretical methods for Bose and Fermi systems


Recent project reports

  • 3D Bose‑Einstein condensates from first principles
    Timothy G. Vaughan, Piotr Deuar, Joel F. Corney, and Peter D. Drummond
  • One‑dimensional bose gases
    K. V. Kheruntsyan, H. Hu, A. Sykes, M. J. Davis, and P. D. Drummond
  • Quantum simulations of Bose‑Einstein condensates
    M. J. Davis, A. S. Bradley, M. K. Olsen, A. J. Ferris, P. B. Blakie, J. J. Hope, C. M. Savage, S. W¨uster, E. A. Ostrovskaya, B. J. Da¸browska, and D. C. Roberts
  • Classical field simulations of thermal Bose‑Einstein condensates
    M. J. Davis, A. S. Bradley, C. J. Foster, F. Alzetto, P. B. Blakie, T. Simula, C. W. Gardiner
  • Quantum dynamics of polarisation squeezing in optical fibres
    J. F. Corney, P. D. Drummond, J. Heersink, V. Josse, G. Leuchs and U. L. Andersen
  • Quantum information
    M. K. Olsen, A. S. Bradley, and M. D. Reid
  • Macroscopic superpositions, entanglement and the EPR Paradox
    M. D. Reid, E. Cavalcanti P. D. Drummond, W. P. Bowen P. K. Lam, H. A. Bachor, U. L. Andersen and G. Leuchs
  • Universal thermodynamics of strongly interacting Fermi gases
    Hui Hu, Xia-Ji Liu and P. D. Drummond
  • Quantum atom optics using dissociation of a molecular BEC
    C. M. Savage, M. J. Davis, S. J. Thwaite, P. E. Schwenn, M. K. Olsen, and K. V. Kheruntsyan
  • Localisation vs heating of Bose‑Einstein condensates in optical lattices
    B. J. Da¸browska-W¨uster, S. W¨uster, A. Bradley, M. Davis, and E.A. Ostrovskaya
  • Quantum dynamics of a coupled atomic‑molecular gas in an optical lattice
    M. K. Olsen, S. J. Thwaite, M. J. Davis, and K. V. Kheruntsyan
  • Spin‑polarized superfluid Fermi gases
    Xia-Ji Liu, Hui Hu and P. D. Drummond
  • Phase‑space simulation methods for quantum dynamics
    S. Hoffmann, M. R. Dowling, P. Deuar, A. S. Bradley, J. F. Corney, M. K. Olsen, M. J. Davis, and P. D. Drummond
  • Phase‑space representations for solving quantum many‑body problems
    D. W. Barry , K. K. Rajagopal, J. F. Corney, P. D. Drummond, S. Ghanbari and T. Kieu

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Authorised by: Karen Kheruntsyan
Maintained by: Paul Schwenn (schwennphysics.uq.edu.au)
Last Updated - 9 May, 2007