Three-dimensional -invariant models at criticality for
arXiv:2112.03783 · doi:10.1103/PhysRevB.105.054428
Abstract
We study the -invariant model on the simple cubic lattice by using Monte Carlo simulations. By using a finite size scaling analysis, we obtain accurate estimates for the critical exponents and for , , , , , and . We study the model for each for at least three different values of the parameter to control leading corrections to scaling. We compare our results with those obtained by other theoretical methods.
43 pages, 13 figures, 3 python scripts in the uploded source, text extended, references added, eq. (12) corrected
References in corpus (6)
- The Lightcone Bootstrap and the Spectrum of the 3d Ising CFT
- The critical exponents of the superfluid transition in He4
- Bootstrapping Heisenberg Magnets and their Cubic Instability
- Monte Carlo study of an improved clock model in three dimensions
- Monte Carlo study of a generalized icosahedral model on the simple cubic lattice
- Restoring isotropy in a three-dimensional lattice model: The Ising universality class
Cited by in corpus (16)
- The critical O(N) CFT: Methods and conformal data
- The extraordinary boundary transition in the 3d O(N) model via conformal bootstrap
- Cubic fixed point in three dimensions: Monte Carlo simulations of the model on the lattice
- Universal location of Yang-Lee edge singularity in classic O(N) universality classes
- The regulator dependence in the functional renormalization group: a quantitative explanation
- Three-dimensional Abelian and non-Abelian gauge Higgs theories
- Scaling functions of the three-dimensional , and models and their finite size dependence in an external field
- The ordinary surface universality class of the three-dimensional O() model
- Uncovering gauge-dependent critical order-parameter correlations by a stochastic gauge fixing at O() and Ising continuous transitions
- Conformal invariance constraints in the models: a first study within the nonperturbative renormalization group
- Universal finite-size scaling in the extraordinary-log boundary phase of three-dimensional model
- Conformal Data for the O(3) Wilson-Fisher Conformal Field Theory from Fuzzy Sphere Realization of the Quantum Rotor Model
- Quenching through the QCD chiral phase transition
- Accurate boundary bootstrap for the three-dimensional O() normal universality class
- Conjecture on the lower bound of the length-scale critical exponent at continuous phase transitions
- O(5) multicriticality in the 3D two flavor SU(2) lattice gauge Higgs model