The Ising model (or Lenz–Ising model), named after the physicists Ernst Ising and Wilhelm Lenz, is a mathematical model of ferromagnetism in statistical...

the critical exponents using the operator dimensions values from the following table: In d=2, the two-dimensional critical Ising model's critical exponents...

The two-dimensional critical Ising model is the critical limit of the Ising model in two dimensions. It is a two-dimensional conformal field theory whose...

The Ising model is a prototypical model in statistical physics. The model consists of discrete variables that represent magnetic dipole moments of atomic...

all spins. The two-dimensional critical Ising model includes the M ( 4 , 3 ) {\displaystyle {\mathcal {M}}(4,3)} Virasoro minimal model, which can be solved...

divergence in the specific heat. Indeed, like the one-dimensional Ising model, the one-dimensional XY model has no phase transitions at finite temperature....

minimal model with c = c 4 , 3 = 1 2 {\displaystyle c=c_{4,3}={\tfrac {1}{2}}} describes spin and energy correlators of the two-dimensional critical Ising model...

Ising model, which has a diagonal partition function in terms of Virasoro characters. It is possible to obtain the critical three-state Potts model from...

high dimensions or when exact solutions are known such as the two-dimensional Ising model. The theoretical treatment in generic dimensions requires the...

the two-dimensional square lattice Ising model is a simple lattice model of interacting magnetic spins, an example of the class of Ising models. The...

shall use the Ising model as a pedagogical example. Consider a 2 D {\displaystyle 2D} square array of classical spins which may only take two positions:...

Ising model. In the social physics model, each spin denotes an opinion, e.g. yes or no, and each space represents a "voter".[citation needed] If two adjacent...

with n = 1 {\displaystyle n=1} is described by the 2D Ising model. Onsager's solution to the model demonstrates that T C > 0 {\displaystyle T_{C}>0} , thus...

etc. the random cluster model is a random graph that generalizes and unifies the Ising model, Potts model, and percolation model. It is used to study random...

{\displaystyle Z_{N}} model (also known as the clock model) is a simplified statistical mechanical spin model. It is a generalization of the Ising model. Although...

the Potts model, a generalization of the Ising model, is a model of interacting spins on a crystalline lattice. By studying the Potts model, one may gain...

Eugene Stanley as a generalization of the Ising model, XY model and Heisenberg model. In the n-vector model, n-component unit-length classical spins s...

by Oded Schramm. He also established conformality for the two-dimensional critical Ising model. Smirnov was awarded the Saint Petersburg Mathematical Society...

are treated quantum mechanically. It is related to the prototypical Ising model, where at each site of a lattice, a spin σ i ∈ { ± 1 } {\displaystyle...

modelled mathematically as a three-dimensional network of n × n × n vertices, usually called "sites", in which the edge or "bonds" between each two neighbors...

materials in the Ising model, enabling the study of phase transitions and critical phenomena. The Ising model, a mathematical model in statistical mechanics...

simulate the Ising model (a model of magnetism) on a computer. The algorithm is named after Roy J. Glauber. The Ising model is an abstract model for the magnetic...

of critical properties of lattice models, one can recover the results of dimensional analysis in the appropriate scaling limit; e.g., dimensional analysis...

relates the free energy of a two-dimensional square-lattice Ising model at a low temperature to that of another Ising model at a high temperature. It was...

J. Ruiz-Lorenzo (1999). "Scaling corrections: site percolation and Ising model in three dimensions". Journal of Physics A. 32 (1): 1–13. arXiv:cond-mat/9805125...

described as a set of two-level systems. When the coupling between the light and matter crosses a critical value, the Dicke model shows a mean-field phase...

of the heat capacity at the transition temperature, and the two-dimensional Ising model has a logarithmic divergence. However, these systems are limiting...

theory describing the critical points of the two-dimensional Ising model there is an operator σ {\displaystyle \sigma } whose dimension is 1/8. Operator multiplication...

ferromagnetic theory via the Ising model. The Kramers–Wannier duality yields the exact location of the critical point for the Ising model on the square lattice...

the Ising model lattice. So this anomalous dimension in the conformal field theory is the same as a particular critical exponent of the Ising model phase...