What makes the high temperature disordered phase of the XY model peculiar? - Search
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  2. The peculiar nature of the disordering mechanism causing this phase transition, is that these disorders cannot be removed by any continuous transformations of the spin orientation.
    web.mit.edu/8.334/www/grades/projects/projects12…
    Rigorous analysis of the XY model shows the magnetization in the thermodynamic limit is zero, and that the square magnetization approximately follows, which vanishes in the thermodynamic limit. Indeed, at high temperatures this quantity approaches zero since the components of the spins will tend to be randomized and thus sum to zero.
    en.wikipedia.org/wiki/Classical_XY_model
    and the disordered high temperature phase is characterized by an exponential decay of correlations.
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  3. People also ask
    What is a high-temperature disordered phase with exponential correlation decay?It is a phase transition of infinite order. In the 2-D XY model, vortices are topologically stable configurations. It is found that the high-temperature disordered phase with exponential correlation decay is a result of the formation of vortices.
    Does XY model have a ferromagnet-paramagnet phase transition?In three and higher dimensions the XY model has a ferromagnet-paramagnet phase transition. At low temperatures the spontaneous magnetization is nonzero: this is the ferromagnetic phase. As the temperature is increased, spontaneous magnetization gradually decreases and vanishes at a critical temperature.
    Does XY model have phase transitions at finite temperature?Indeed, like the one-dimensional Ising model, the one-dimensional XY model has no phase transitions at finite temperature. The same computation for periodic boundary condition (and still h = 0) requires the transfer matrix formalism, though the result is the same. (Click "show" at right to see the details of the transfer matrix formalism.)
    Is XY a phase transition?Work on the transition led to the 2016 Nobel Prize in Physics being awarded to Thouless and Kosterlitz; Berezinskii died in 1980. The XY model is a two-dimensional vector spin model that possesses U (1) or circular symmetry. This system is not expected to possess a normal second-order phase transition.
     
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  5. Berezinskii–Kosterlitz–Thouless transition - Wikipedia

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