We define a class of machine-learned flow-based sampling algorithms for lattice gauge theories that are gauge invariant by construction. We demonstrate the application of this framework to U(1) gauge theory in two spacetime dimensions, and find that, at small bare coupling, the approach is orders of magnitude more efficient at sampling topological quantities than more traditional sampling procedures such as hybrid Monte Carlo and heat bath
We derive a representation for a lattice U(1) gauge theory with exponential convergence in the numbe...
© 2018 Curran Associates Inc..All rights reserved. Monte Carlo sampling in high-dimensional, low-sam...
In non-abelian gauge theories without matter fields, expectation values of large Wilson loops and lo...
Abstract The recent introduction of machine learning techniques, especially normalizing flows, for t...
Discretizing fields on a spacetime lattice is the only known general and non-perturbative regulator ...
We study the possibility of using multilevel algorithms for the computation of correlation functions...
We study the possibility of using multilevel algorithms for the computation of correlation functions...
Network parameters of continuous normalizing flows trained for the \(\varphi^4\) theory. Correspond...
We illustrate for 4D SU(2) and U(1) lattice gauge theory that sampling with a biased Metropolis sche...
Among the wide range of their potential uses, Markov Chain Monte Carlo algorithms are an essential t...
The introduction of relevant physical information into neural network architectures has become a wid...
In lattice calculations, the approach to the continuum limit is hindered by the severe freezing of t...
We propose a modification of the Hybrid Monte Carlo (HMC) algorithm that overcomes the topological f...
Progress in answering some of the most interesting open questions about the nature of reality is cur...
We present a multiscale thermalization algorithm for lattice gauge theory, which enables efficient p...
We derive a representation for a lattice U(1) gauge theory with exponential convergence in the numbe...
© 2018 Curran Associates Inc..All rights reserved. Monte Carlo sampling in high-dimensional, low-sam...
In non-abelian gauge theories without matter fields, expectation values of large Wilson loops and lo...
Abstract The recent introduction of machine learning techniques, especially normalizing flows, for t...
Discretizing fields on a spacetime lattice is the only known general and non-perturbative regulator ...
We study the possibility of using multilevel algorithms for the computation of correlation functions...
We study the possibility of using multilevel algorithms for the computation of correlation functions...
Network parameters of continuous normalizing flows trained for the \(\varphi^4\) theory. Correspond...
We illustrate for 4D SU(2) and U(1) lattice gauge theory that sampling with a biased Metropolis sche...
Among the wide range of their potential uses, Markov Chain Monte Carlo algorithms are an essential t...
The introduction of relevant physical information into neural network architectures has become a wid...
In lattice calculations, the approach to the continuum limit is hindered by the severe freezing of t...
We propose a modification of the Hybrid Monte Carlo (HMC) algorithm that overcomes the topological f...
Progress in answering some of the most interesting open questions about the nature of reality is cur...
We present a multiscale thermalization algorithm for lattice gauge theory, which enables efficient p...
We derive a representation for a lattice U(1) gauge theory with exponential convergence in the numbe...
© 2018 Curran Associates Inc..All rights reserved. Monte Carlo sampling in high-dimensional, low-sam...
In non-abelian gauge theories without matter fields, expectation values of large Wilson loops and lo...