Duality and even number spin-correlation functions in the two dimensional square lattice ising model

Abstract

The Kramers-Wannier duality is shown to hold for all the even number spin correlation functions of the two dimensional square lattice Ising model in the sense that the high temperature $(T>T_c)$ expressions for these correlation functions are transformed into the low temperature $(T<T_c)$ expressions under this duality transformations.

7 pages, no figures

References in corpus (1)

• On the low temperature series expansion for the diagonal correlation functions in the two-dimensional Ising model