Large-time correlation functions in bosonic lattice field theories
arXiv:2210.15789 · doi:10.1016/j.physletb.2023.137890
Abstract
Large-time correlation functions have a pivotal role in extracting particle masses from Euclidean lattice field theory calculations, however little is known about the statistical properties of these quantities. In this work, the asymptotic form of the distributions of the correlation functions at vanishing momentum is determined for bosonic interacting lattice field theories with a unique gapped vacuum. It is demonstrated that the deviations from the asymptotic form at large Euclidean times can be utilized to determine the spectrum of the theory.
arXiv comment12 pages, 8 figures; typos corrected, abstract modified
References in corpus (15)
- High Statistics Analysis using Anisotropic Clover Lattices: (II) Three-Baryon Systems
- Domain decomposition, multi-level integration and exponential noise reduction in lattice QCD
- A local factorization of the fermion determinant in lattice QCD
- Noise, sign problems, and statistics
- Path integral contour deformations for noisy observables
- Symmetries and exponential error reduction in Yang-Mills theories on the lattice
- Sign problems, noise, and chiral symmetry breaking in a QCD-like theory
- Entanglement, noise, and the cumulant expansion
- Phase Unwrapping and One-Dimensional Sign Problems
- Tan's contact and the phase distribution of repulsive Fermi gases: Insights from QCD noise analyses
- Multi-level Monte Carlo computation of the hadronic vacuum polarization contribution to
- Noise reduction algorithm for Glueball correlators
- Elucidating the sign problem through noise distributions
- Machine Learning and Variational Algorithms for Lattice Field Theory
- Statistical Angles on the Lattice QCD Signal-to-Noise Problem