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    The classical XY model (sometimes also called classical rotor (rotator) model or O(2) model) is a lattice model of statistical mechanics. In general, the XY model can be seen as a specialization of Stanley's n-vector model for n = 2. See more

    Given a D-dimensional lattice Λ, per each lattice site j ∈ Λ there is a two-dimensional, unit-length vector sj = (cos θj, sin θj) See more

    • The existence of the thermodynamic limit for the free energy and spin correlations were proved by Ginibre, extending to this case the See more

    • H. E. Stanley, Introduction to Phase Transitions and Critical Phenomena, (Oxford University Press, Oxford and New York 1971);
    H. Kleinert, Gauge Fields in Condensed Matter, Vol. I, " SUPERFLOW AND VORTEX LINES", pp. 1–742, Vol. II, …

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    As mentioned above in one dimension the XY model does not have a phase transition, while in two dimensions it has the Berezinski-Kosterlitz-Thouless transition between the phases with exponentially and powerlaw decaying correlation functions. See more

     
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  4. WebSep 25, 2017 · Nature Materials - Lattices of exciton-polariton condensates provide the base for a simulator that can be used to find the global …

    • Author: Natalia G. Berloff, Matteo Silva, Kirill Kalinin, Alexis Askitopoulos, Julian D. Töpfer, Pasquale Ci...
    • Publish Year: 2017
  5. Neural network architectures based on the classical XY model

  6. Critical Behavior of Mean-Field XY and Related Models

  7. Approaching the Kosterlitz-Thouless transition for the classical …

  8. classical XY model - YouTube

  9. Critical behavior of the double layer classical XY-model

  10. [2103.17244] XY Neural Networks - arXiv.org

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  12. Large-scale Monte Carlo simulation of two-dimensional classical …

  13. [2207.13748] The Kosterlitz-Thouless phase transition: an …

  14. From $r$ to $Q^*$: Your Language Model is Secretly a Q-Function

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