The authors show that at the disorder variety, the n-point correlation functions of the checkerboard Potts model have a simple causal structure, and decay as simple exponentials for space-like separations. An exact expression for the susceptibility in the Ising case is obtained. The result is additional evidence in favour of the conjectured S<SUB>4</SUB> symmetry of the checkerboard Potts model in the presence of a finite field
We study graphical representations for two related models. The first model is the transverse field q...
king model on a square lattice. From an analysis of low-temperature series expansions. we find evide...
The critical properties of Ising models on various fractal lattices of the Sierpinski carpet type ar...
Using detailed exact results on pair-correlation functions of Z-invariant Ising models, we can write...
ABSTRACT We discuss historical and recent developments in the calculation of two-point correlation f...
We have made substantial advances in elucidating the properties of the suscep-tibility of the square...
In this paper we use a diagrammatic technique to determine the exact recursion relations for the par...
Using the symmetric group <math altimg="si1.gif" xmlns="http://www.w3.org/1998/Math/MathML"><msub><m...
AbstractUsing the symmetric group SQ symmetry of the Q-state Potts model, we classify the (scalar) o...
Using the various functional relations for correlation functions in planar Ising models, new results...
We have dramatically extended the zero field susceptibility series at both high and low temperature ...
Recent Monte Carlo simulations of the q-state Potts model with a disorder displaying slowly-decaying...
The ground-state properties of the S = 1/2 transverse-field Ising model on the checkerboard lattice ...
International audienceWe provide an overall picture of the magnetic critical behavior of the Ising a...
International audienceWe derive the exact actions of the $Q$-state Potts model valid on any graph, f...
We study graphical representations for two related models. The first model is the transverse field q...
king model on a square lattice. From an analysis of low-temperature series expansions. we find evide...
The critical properties of Ising models on various fractal lattices of the Sierpinski carpet type ar...
Using detailed exact results on pair-correlation functions of Z-invariant Ising models, we can write...
ABSTRACT We discuss historical and recent developments in the calculation of two-point correlation f...
We have made substantial advances in elucidating the properties of the suscep-tibility of the square...
In this paper we use a diagrammatic technique to determine the exact recursion relations for the par...
Using the symmetric group <math altimg="si1.gif" xmlns="http://www.w3.org/1998/Math/MathML"><msub><m...
AbstractUsing the symmetric group SQ symmetry of the Q-state Potts model, we classify the (scalar) o...
Using the various functional relations for correlation functions in planar Ising models, new results...
We have dramatically extended the zero field susceptibility series at both high and low temperature ...
Recent Monte Carlo simulations of the q-state Potts model with a disorder displaying slowly-decaying...
The ground-state properties of the S = 1/2 transverse-field Ising model on the checkerboard lattice ...
International audienceWe provide an overall picture of the magnetic critical behavior of the Ising a...
International audienceWe derive the exact actions of the $Q$-state Potts model valid on any graph, f...
We study graphical representations for two related models. The first model is the transverse field q...
king model on a square lattice. From an analysis of low-temperature series expansions. we find evide...
The critical properties of Ising models on various fractal lattices of the Sierpinski carpet type ar...