activity
19972022
most citedThe importance of the Ising model

37 citations · 199 across the 14 of their papers we have counts for

collaborators

14 papers

math-ph2022★ 3 cited

Factorization of Ising correlations C(M,N) for and M+N odd, , and their lambda extensions

S. Boukraa, C. Cosgrove, J. -M. Maillard +1

We study the factorizations of Ising low-temperature correlations C(M,N) for and M+N odd, , for both the cases where there are two factors, and wher…

math-ph2020★ 5 cited

The Ising correlation for

S. Boukraa, J-M. Maillard, B. M. McCoy

We present Painlev{é} VI sigma form equations for the general Ising low and high temperature two-point correlation functions with in the special case …

math-ph2017★ 2 cited

Analyticity of the Ising susceptibility: An interpretation

M. Assis, J. L. Jacobsen, I. Jensen +2

We discuss the implications of studies of partition function zeros and equimodular curves for the analytic properties of the Ising model on a square lattice in a magnetic field. In…

math-ph2016★ 6 cited

The anisotropic Ising correlations as elliptic integrals: duality and differential equations

B. M. McCoy, J-M. Maillard

We present the reduction of the correlation functions of the Ising model on the anisotropic square lattice to complete elliptic integrals of the first, second and third kind, the e…

math-ph2012★ 37 cited

The importance of the Ising model

B. M. McCoy, J-M. Maillard

Understanding the relationship which integrable (solvable) models, all of which possess very special symmetry properties, have with the generic non-integrable models that are used…

math-ph2011★ 13 cited

Diagonal Ising susceptibility: elliptic integrals, modular forms and Calabi-Yau equations

M. Assis, S. Boukraa, S. Hassani +3

We give the exact expressions of the partial susceptibilities and for the diagonal susceptibility of the Ising model in terms of modular forms and Calabi-Ya…