Large- Yang-Mills theories with milder topological freezing
arXiv:2012.14000 · doi:10.1007/JHEP03(2021)111
Abstract
We simulate pure-gauge theories at large using a parallel tempering scheme that combines simulations with open and periodic boundary conditions, implementing the algorithm originally proposed by Martin Hasenbusch for models. That allows to dramatically suppress the topological freezing suffered from standard local algorithms, reducing the autocorrelation time of up to two orders of magnitude. Using this algorithm in combination with simulations at non-zero imaginary we are able to refine state-of-the-art results for the large- behavior of the quartic coefficient of the -dependence of the vacuum energy , reaching an accuracy comparable with that of the large- limit of the topological susceptibility.
11 pages, 9 eps figures, minor changes and few typos corrected
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Cited by in corpus (13)
- SU(N) gauge theories in 3+1 dimensions: glueball spectrum, string tensions and topology
- Phase Transitions in Particle Physics -- Results and Perspectives from Lattice Quantum Chromo-Dynamics
- Topological susceptibility of QCD from staggered fermions spectral projectors at high temperatures
- Topological sampling through windings
- Ergodic sampling of the topological charge using the density of states
- Yang-Mills theories on the lattice: scale setting and topology
- Lattice determination of the topological susceptibility slope of models at large
- Fractional topological charge in gauge theories without dynamical quarks
- Topological susceptibility of or non-linear -model: is it divergent or not?
- Parallel Tempered Metadynamics: Overcoming potential barriers without surfing or tunneling
- Scaling of Stochastic Normalizing Flows in lattice gauge theory
- Scaling flow-based approaches for topology sampling in gauge theory
- Scale setting of SU() Yang--Mills theory, topology and large- volume independence