Universal amplitude ratios in finite-size scaling: three-dimensional Ising model
Martin Weigel, Wolfhard Janke
Abstract
Motivated by the results of two-dimensional conformal field theory (CFT) we investigate the finite-size scaling of the mass spectrum of an Ising model on three-dimensional lattices with a spherical cross section. Using a cluster-update Monte Carlo technique we find a linear relation between the masses and the corresponding scaling dimensions, in complete analogy to the situation in two dimensions. Amplitude ratios as well as the amplitudes themselves appear to be universal in this case.
Create a lesson
Related papers
Solvable macroscopic models for populations of type I excitability neurons with Gaussian noise
Maria V. Ageeva, Denis S. Goldobin
Electrical conductivity of a two-dimensional two-component medium: discretization and effective medium approximation
Yuri Yu. Tarasevich
Percolation of discorectangles oriented predominantly along two mutually perpendicular directions
Yuri Yu. Tarasevich
Langmuir kinetics and totally asymmetric volume exclusion in linear chains via Fock space formalism
Luis D. S. Silva, Arthur M. S. Carvalho, Francisco A. G. Almeida et al.
Dynamically Reentrant Skyrmion Phase in Oscillating Magnetic Fields
Z. Demir Vatansever, E. Vatansever, A. Vasilopoulos et al.
Mutual linearity in semi-Markov networks
Julian B. Voits, Ulrich S. Schwarz