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  2. Model Ising (bahasa Jerman: [ˈiːzɪŋ]), juga disebut sebagai model Lenz-Ising atau model Ising-Lenz, dinamai dari Ernst Ising dan Wilhelm Lenz, adalah model matematika feromagnetisme dalam mekanika statistika.
    id.wikipedia.org/wiki/Model_Ising
    The Ising model (German pronunciation: [ˈiːzɪŋ]) (or Lenz-Ising model or Ising-Lenz model), named after the physicists Ernst Ising and Wilhelm Lenz, is a mathematical model of ferromagnetism in statistical mechanics.
    en.wikipedia.org/wiki/Ising_model
    The Ising model is defined on a discrete collection of variables called spins, which can take on the value 1 or −1. The spins interact in pairs, with energy that has one value when the two spins are the same, and a second value when the two spins are different.
    en.wikipedia.org/wiki/Ernst_Ising
    The Ising model, named after the physicist Ernst Ising, is a mathematical model in statistical mechanics. It has since been used to model diverse phenomena in which bits of information, interacting in pairs, produce collective effects.
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  3. People also ask
    What is Ising's model?Ising (Z. Physik, 31, 253, 1925) introduced a model consisting of a lattice of \spin" variables si, which can only take the values +1 (") and 1 (#). Every spin interacts with its nearest neighbors (2 in 1D) as well as with an external magnetic eld h. in 1D). is a constant specifying the strength of interaction.
    Who invented the Ising model?The Ising model was invented by the physicist Wilhelm Lenz ( 1920 ), who gave it as a problem to his student Ernst Ising. The one-dimensional Ising model was solved by Ising (1925) alone in his 1924 thesis; it has no phase transition.
    en.wikipedia.org
    What is the Ising model in physics?In statistical physics, the Ising model is the simplest system exhibiting a continuous phase transition with a scalar order parameter and symmetry. The critical exponents of the transition are universal values and characterize the singular properties of physical quantities.
    How to generalize the Ising model?Finally, one can generalize the Ising model by replacing the spin $S _ { i } = \pm 1$ by a more complex variable, e.g. in the Potts model [a13] each site may be in one of $p$ states where $p$ is integer (also, the limit $p \rightarrow 1$ is of interest; the so-called "percolation problem" [a14] ).
     
  4. 90 years of the Ising model | Nature Physics

  5. Ising model - Wikiwand

  6. Ising model - Encyclopedia of Mathematics

  7. 6.1: Ising Model - Physics LibreTexts

    WebDefinition. The simplest model of an interacting system consists of a lattice L of sites, each of which contains a spin σ ∗ i which may be either up ( σ ∗ i = + 1) or down ( σ ∗ i = − 1 ). The Hamiltonian is. ˆH = − J∑ ij σ ∗ iσ ∗ j − …

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  8. The Ising Page | The Istrail Laboratory of Brown …

    WebThe Ising model, the most studied model in statistical mechanics, is the ultimate model for studying phase transition. The deepest result of the area is due to Onsager, who obtained in 1944 the analytical closed form of the …

  9. The Ising Model - Stanford University

  10. The Ising Model: Brief Introduction and Its Application

    WebApr 14, 2019 · This chapter gives a brief introduction to Ising model and its applications, highlighting the developments in the field of magnetism relevant to the area of solid state physics. Keywords. surface-directed …

  11. 4.5: Ising model - Exact and numerical results - Physics LibreTexts

  12. Overview — Computing in Physics (498CMP)

  13. The optical Ising machine | Nature Photonics

  14. Ising Model - Classiq

  15. Ising machines as hardware solvers of combinatorial ... - Nature

  16. Construction of an irreducible Markov chain in the Ising model

  17. Training an Ising machine with equilibrium propagation - Nature