Does the Mermin–Wagner theorem apply to XY models? - Search
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  2. Another example is the XY model. The Mermin–Wagner theorem prevents any spontaneous symmetry breaking of the model's continuous (internal) O (2) symmetry on a spatial lattice of dimension d ≤ 2, i.e. the (spin-)field's expectation value remains zero for any finite temperature (quantum phase transitions remain unaffected).
    www.scientificlib.com/en/Physics/LX/MerminWagnerTheorem.html
    www.scientificlib.com/en/Physics/LX/MerminWagnerTheorem.html
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    Does the Mermin-Wagner theorem prevent spontaneous symmetry breaking?This is the Mermin–Wagner theorem: there is no spontaneous breaking of a continuous symmetry in two dimensions. While the Mermin–Wagner theorem prevents any spontaneous symmetry breaking on a global scale, ordering transitions of Kosterlitz–Thouless–type may be allowed.
    What is the Mermin-Wagner theorem?Anyone you share the following link with will be able to read this content: The Mermin-Wagner theorem states that long-range magnetic order does not exist in one- (1D) or two-dimensional (2D) isotropic magnets with short-ranged interactions.
    What is the Hohenberg-Mermin-Wagner theorem?In quantum field theory and statistical mechanics, the Hohenberg–Mermin–Wagner theorem or Mermin–Wagner theorem (also known as Mermin–Wagner–Berezinskii theorem or Coleman theorem) states that continuous symmetries cannot be spontaneously broken at finite temperature in systems with sufficiently short-range interactions in dimensions d ≤ 2.
    Does the Hohenberg-Mermin-Wagner theorem prevent 2D symmetries?The Hohenberg–Mermin–Wagner (HMW) theorem states that infrared (IR) fluctuations prevent long-range order which breaks continuous symmetries in two dimensions (2D), at finite temperatures. We note that the theorem becomes physically effective for superconductivity (SC) only for astronomical sample sizes, so it does not prevent 2D SC in practice.
     
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