The energy splitting $E_{0a}$ in two and four dimensional Ising models is measured in a cylindrical geometry on finite lattices. By comparing to exact results in the two dimensional Ising model we demonstrate that $E_{0a}$ can be extracted very reliably from Monte Carlo calculations in practice. In four dimensions we compare the measured $E_{0a}$ with two different theoretical predictions on the finite size behavior of the energy splitting. We find that our numerical data are in favor of the predictions based on the semiclassical dilute instanton gas approximation
Journal ArticleThe three-dimensional, three-state Potts model is studied as a paradigm for high-temp...
This paper investigates the Ising model, a model conceived by Ernst Ising to model ferromagnetism. ...
We study an Ising spin system coupled to a fluctuating four-dimensional $Z_2$-Regge lattice and comp...
If four-dimensional $Φ^4$-theory in the broken symmetry phase is enclosed in a finite spatial volume...
In the broken phase of the four-dimensional Ising model tunneling between the two degenerate minima ...
The aim of this paper is to determine the behavior of the specific heat of the 4-dimensional Ising m...
Direct Monte Carlo sampling is employed to obtain estimates of excess surface free energies of three...
We perform a study of the universality of the finite size scaling functions of interface free energi...
For various Ising models two approaches are discussed, one is that of simulating lattices, also call...
We consider a class of non-integrable 2D Ising models whose Hamiltonian, in addition to the standard...
Monte Carlo simulations have begun to illuminate the nature of phase transitions and universality cl...
We study the 2D Ising model on three different types of lattices that are topologically equivalent t...
Our aim is to investigate the critical behaviour of lattice spin models such as the three-dimensiona...
Using finite-size scaling techniques, we study the critical properties of the site-diluted Ising mod...
AbstractA “Kallen–Lehman” approach to Ising model, inspired by quantum field theory à la Regge, is p...
Journal ArticleThe three-dimensional, three-state Potts model is studied as a paradigm for high-temp...
This paper investigates the Ising model, a model conceived by Ernst Ising to model ferromagnetism. ...
We study an Ising spin system coupled to a fluctuating four-dimensional $Z_2$-Regge lattice and comp...
If four-dimensional $Φ^4$-theory in the broken symmetry phase is enclosed in a finite spatial volume...
In the broken phase of the four-dimensional Ising model tunneling between the two degenerate minima ...
The aim of this paper is to determine the behavior of the specific heat of the 4-dimensional Ising m...
Direct Monte Carlo sampling is employed to obtain estimates of excess surface free energies of three...
We perform a study of the universality of the finite size scaling functions of interface free energi...
For various Ising models two approaches are discussed, one is that of simulating lattices, also call...
We consider a class of non-integrable 2D Ising models whose Hamiltonian, in addition to the standard...
Monte Carlo simulations have begun to illuminate the nature of phase transitions and universality cl...
We study the 2D Ising model on three different types of lattices that are topologically equivalent t...
Our aim is to investigate the critical behaviour of lattice spin models such as the three-dimensiona...
Using finite-size scaling techniques, we study the critical properties of the site-diluted Ising mod...
AbstractA “Kallen–Lehman” approach to Ising model, inspired by quantum field theory à la Regge, is p...
Journal ArticleThe three-dimensional, three-state Potts model is studied as a paradigm for high-temp...
This paper investigates the Ising model, a model conceived by Ernst Ising to model ferromagnetism. ...
We study an Ising spin system coupled to a fluctuating four-dimensional $Z_2$-Regge lattice and comp...