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  1. en.wikipedia.org › wiki › Potts_modelPotts model - Wikipedia

    The four-state Potts model is sometimes known as the AshkinTeller model, after Julius Ashkin and Edward Teller, who considered an equivalent model in 1943. The Potts model is related to, and generalized by, several other models, including the XY model, the Heisenberg model and the N-vector model.

  2. Jan 25, 2023 · Phase diagram of the Ashkin-Teller model. Yacine Aoun, Moritz Dober, Alexander Glazman. The Ashkin-Teller model is a pair of interacting Ising models and has two parameters: J is a coupling constant in the Ising models and U describes the strength of the interaction between them.

    • arXiv:2301.10609 [math.PR]
    • 82B20, 60K35, 82B26
    • 33 pages, 4 figures
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  4. The AshkinTeller (AT) model is named after two physicists who introduced it in 1943 and can be viewed as a pair of interacting Ising models . For a finite subgraph Ω = ( V , E ) of Z 2 , the AT model is supported on pairs of spin configurations ( τ , τ ′ ) ∈ { ± 1 } V × { ± 1 } V and the distribution is defined by

  5. Feb 19, 2021 · The ‘Ashkin’ in the AshkinTeller model refers to Julius. In the early days of the brothers’ careers, leading physicists who worked with Julius sometimes referred to Art as ‘Ashkin’s...

    • René-Jean Essiambre
    • rene.essiambre@nokia-bell-labs.com
    • 2021
  6. Feb 9, 2024 · Alexander Glazman. 457 Accesses. 1 Citation. Explore all metrics. Abstract. The AshkinTeller model is a pair of interacting Ising models and has two parameters: J is a coupling constant in the Ising models and U describes the strength of the interaction between them.

  7. Abstract: The AshkinTeller model is a pair of interacting Ising models and has two parameters: J is a coupling constant in the Ising models and U describes the strength of the interaction between them. In the ferromagnetic case J,U 0 on the square lattice,

  8. Nov 15, 2023 · Abstract. The global phase diagrams of the AshkinTeller model are calculated in d = 2 and 3 by renormalization-group theory that is exact on the hierarchical lattice and approximate on the recently improved Migdal–Kadanoff procedure.

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