# Susceptibility amplitude ratio in the two-dimensional three-state Potts model

@article{Shchur2002SusceptibilityAR, title={Susceptibility amplitude ratio in the two-dimensional three-state Potts model}, author={Lev N. Shchur and P. Butera and Bertrand Berche}, journal={Nuclear Physics}, year={2002}, volume={620}, pages={579-587} }

## 9 Citations

Universal ratios of critical amplitudes in the Potts model universality class

- PhysicsComput. Phys. Commun.
- 2009

Potts correlators and the static three-quark potential

- Physics
- 2005

We discuss the two- and three-point correlators in the two-dimensional three-state Potts model in the high temperature phase of the model. By using the form factor approach and perturbed conformal…

Asymptotic scattering and duality in the one-dimensional three-state quantum Potts model on a lattice

- Physics
- 2011

We determine numerically the single-particle and the two-particle spectrum of the three-state quantum Potts model on a lattice by using the density matrix renormalization group method, and extract…

EXTENDED SCALING SCHEME FOR CRITICALLY DIVERGENT QUANTITIES AND CRITICAL EXPONENTS OF AN ISING SPIN GLASS

- Physics
- 2009

A long-standing issue in a three-dimensional Ising spin glass (3DISG) is to settle the critical exponents. Numerical simulations and a conventional finite-size-scaling analysis have given…

FAST TRACK COMMUNICATION: Universal amplitude ratios of two-dimensional percolation from field theory

- Physics
- 2010

We complete the determination of the universal amplitude ratios of two-dimensional percolation within the two-kink approximation of the form factor approach. For the cluster size ratio, which has for…

## References

SHOWING 1-10 OF 39 REFERENCES

Logarithmic Corrections and Finite-Size Scaling in the Two-Dimensional 4-State Potts Model

- Physics, Mathematics
- 1996

We analyze the scaling and finite-size-scaling behavior of the two-dimensional 4-state Potts model. We find new multiplicative logarithmic corrections for the susceptibility, in addition to the…

Analytical calculation of two leading exponents of the dilute Potts model

- Physics
- 1982

A Potts model on a square lattice with two- and four-spin interaction and site and bond dilution is shown to be dual to itself. The model is mapped onto a vertex problem which in turn is equivalent…

The critical region of the random-bond Ising model

- Physics
- 1994

We describe results of the cluster algorithm special purpose processor simulations of the 2D Ising model with impurity bonds. We use large lattices with up to 106 spins to define critical temperature…

Conformal invariance and correction to finite-size scaling: applications to the three-state Potts model

- Mathematics
- 1987

Corrections to finite-size scaling are determined numerically for several levels of the three-state Potts quantum chain with various boundary conditions. It is found that the leading correction term…

Static and dynamic critical phenomena of the two-dimensionalq-state Potts model

- Physics
- 1981

Theq-state Potts model on the square lattice is studied by Monte Carlo simulation forq=3, 4, 5, 6. Very good agreement is obtained with exact results of Kiharaet al. and Baxter for energy and free…

Finite-size scaling corrections in two-dimensional Ising and Potts ferromagnets

- Physics
- 2000

Finite-size corrections to scaling of critical correlation lengths and free energies of Ising and three-state Potts ferromagnets are analysed by numerical methods, on strips of width N sites of…

Series studies of the Potts model. II: Bulk series for the square lattice

- Mathematics
- 1994

The finite-lattice method of series expansion has been used to extend low-temperature series for the partition function, order parameter and susceptibility of the q-state Potts model to order z56…

The q-state Potts-ferromagnet on d-dimensional hypercubic lattices

- Physics
- 1994

We use a high-temperature star-graph expansion to compute the free energy and the susceptibility of a q-state Potts-model for arbitrary q on d-dimensional hypercubic lattices. The series are to order…