Magnetic susceptibility of the 2D Ising model on a finite lattice
arXiv:hep-th/0106270 · doi:10.1134/1.1493166
Abstract
Form factor representation of the correlation function of the 2D Ising model on a cylinder is generalized to the case of arbitrary disposition of correlating spins. The magnetic susceptibility on a lattice, one of whose dimensions () is finite, is calculated in both para- and ferromagnetic regions of parameters of the model. The singularity structure of the susceptibility in the complex temperature plane at finite values of and the thermodynamic limit are discussed.
arXiv comment15 pages, 2 figures, a few misprints corrected
Cited by in corpus (3)
- Low temperature correlation functions in integrable models: Derivation of the large distance and time asymptotics from the form factor expansion
- Finite temperature correlation function for one-dimensional Quantum Ising model: the virial expansion
- Form factors in equilibrium and non-equilibrium mixed states of the Ising model