![]() |
![]() |
University of Birmingham > Talks@bham > Theoretical Physics Seminars > “Phase competition and soft-core vortices in the O(2)xO(2) nonlinear sigma model”
![]() “Phase competition and soft-core vortices in the O(2)xO(2) nonlinear sigma model”Add to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Kevin Ralley. Phase competition at low temperatures and phase reconstruction near quantum critical points are two current themes in condensed matter physics. In this talk, I shall analyse a model that has recently been discovered to contain interesting versions of both: the d=2 O(2)xO(2) nonlinear sigma model. I shall begin by discussing its ground-state phase diagram, which has recently been shown [1] to exhibit an interesting phase coexistence region with an O(4) high-symmetry point in the middle of it. I shall then proceed to discuss the finite-temperature phase diagram, and explain the results that my collaborators and I have established so far. The main one of these is the physical mechanism for the suppression of the Berezinskii-Kosterlitz-Thouless transition as the O(4) point is approached, viz. the ‘eating away’ of the cores of vortices by the competing phase [2]. Finally, I shall indicate some open questions that are raised by this work [3]. No prior knowledge of Berezinskii-Kosterlitz-Thouless or of nonlinear sigma models is assumed; indeed, a decent fraction of the talk is introductory material. All are welcome! [1] A. Jaefari, S. Lal, and E. Fradkin, Phys. Rev. B 82 , 144531 (2010). [2] J.M. Fellows, S.T. Carr, CAH , and J. Schmalian, Phys. Rev. Lett. 109, 155703 (2012). [3] CAH , S.T. Carr, J.M. Fellows, and J. Schmalian, arXiv:1311.5344 (to appear in JPSJ ). This talk is part of the Theoretical Physics Seminars series. This talk is included in these lists:Note that ex-directory lists are not shown. |
Other listsType the title of a new list here SoCS PhD Research Training Sessions Nuclear physics seminarsOther talksMetamaterials for light-matter interaction studies Modelling uncertainty in image analysis. Provably Convergent Plug-and-Play Quasi-Newton Methods for Imaging Inverse Problems TBC Ultrafast, all-optical, and highly efficient imaging of molecular chirality Disorder relevance for non-convex random gradient Gibbs measures in d=2 |