Topological susceptibility of pure gauge theory using Density of States
arXiv:2101.03383 · doi:10.1016/j.physletb.2021.136148
Abstract
The topological susceptibility of the SU(3) pure gauge theory is calculated in the deconfined phase at temperatures up to . At such large temperatures the susceptibility is suppressed, topologically non-trivial configurations are extremely rare. Thus, direct lattice simulations are not feasible. The density of states (DoS) method is designed to simulate rare events, we present an application of the DoS method to the problem of high temperature topological susceptibility. We reconstruct the histogram of the charge sectors that one could have obtained in a naive importance sampling. Our findings are perfectly consistent with a free instanton gas.
arXiv comment10 pages, 6 figures, PLB version
References in corpus (39)
- An efficient, multiple range random walk algorithm to calculate the density of states
- Parallel Tempering: Theory, Applications, and New Perspectives
- Properties and uses of the Wilson flow in lattice QCD
- Analytic Smearing of SU(3) Link Variables in Lattice QCD
- A Search for Invisible Axion Dark Matter with the Axion Dark Matter Experiment
- Perturbative analysis of the gradient flow in non-abelian gauge theories
- Dielectric Haloscopes: A New Way to Detect Axion Dark Matter
- Any Light Particle Search II -- Technical Design Report
- Conceptual Design of the International Axion Observatory (IAXO)
- QCD at finite temperature and chemical potential from Dyson-Schwinger equations
- The topological susceptibility in finite temperature QCD and axion cosmology
- CAST search for sub-eV mass solar axions with 3He buffer gas
- Axion phenomenology and -dependence from lattice QCD
- QCD phase structure from functional methods
- Topology of the SU(2) vacuum: a lattice study using improved cooling
- The density of states method at non-zero chemical potential
- Perturbative Thermal QCD: Formalism and Applications
- Lattice QCD input for axion cosmology
- Axion cosmology, lattice QCD and the dilute instanton gas
- Highly-improved lattice field-strength tensor
- Change of theta dependence in 4D SU(N) gauge theories across the deconfinement transition
- Topological susceptibility at high temperature on the lattice
- Topology in full QCD at high temperature: a multicanonical approach
- Lattice QCD for Cosmology
- Topological susceptibility in finite temperature (2+1)-flavor QCD using gradient flow
- Improved Hamiltonian for Minkowski Yang-Mills Theory
- Topological susceptibility in full QCD at zero and finite temperature
- dependence in Yang-Mills theory from analytic continuation
- Phase diagram of Yang-Mills theories in the presence of a theta term
- The topological susceptibility of SU(3) gauge theory near T_c
- Chern-Simons and Winding Number in a Tachyonic Electroweak Transition
- in pure-glue QCD through reweighting
- Anatomy of the sign-problem in heavy-dense QCD
- Ideal topological gas in the high temperature phase of SU(3) gauge theory
- Improved cooling algorithm for gauge theories
- Applying constrained simulations for low temperature lattice QCD at finite baryon chemical potential
- Density of states approach for lattice gauge theory with a -term
- Overview of the QCD phase diagram -- Recent progress from the lattice
- Improved Reweighting for QCD Topology at High Temperature
Cited by in corpus (10)
- Phase Transitions in Particle Physics -- Results and Perspectives from Lattice Quantum Chromo-Dynamics
- Color dependence of the topological susceptibility in Yang-Mills theories
- The chiral phase transition and the axial anomaly
- Yang-Mills theories on the lattice: scale setting and topology
- Flow-based density of states for complex actions
- Fractional topological charge in gauge theories without dynamical quarks
- Topological features of the deconfinement transition
- Thermal behavior of effective U_A(1) anomaly couplings in reflection of higher topological sectors
- Reduced critical slowing down for statistical physics simulations
- Scaling flow-based approaches for topology sampling in gauge theory