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20032021
most citedFinite-density lattice QCD and sign problem: current status and open problems

145 citations · 886 across the 44 of their papers we have counts for

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hep-lat2021★ 145 cited

Finite-density lattice QCD and sign problem: current status and open problems

Keitaro Nagata

This an English translation of a review of finite-density lattice QCD. The original version in Japanese appeared in Soryushiron Kenkyu Vol 31 (2020) No. 1.

hep-lat2020★ 21 cited

Complex Langevin calculations in QCD at finite density

Yuta Ito, Hideo Matsufuru, Yusuke Namekawa +4

We demonstrate that the complex Langevin method (CLM) enables calculations in QCD at finite density in a parameter regime in which conventional methods, such as the density of stat…

hep-lat2018★ 28 cited

Complex Langevin calculations in finite density QCD at large with the deformation technique

Keitaro Nagata, Jun Nishimura, Shinji Shimasaki

It is well known that investigating QCD at finite density by standard Monte Carlo methods is extremely difficult due to the sign problem. Some years ago, the complex Langevin metho…

hep-lat2018★ 22 cited

Testing the criterion for correct convergence in the complex Langevin method

Keitaro Nagata, Jun Nishimura, Shinji Shimasaki

Recently the complex Langevin method (CLM) has been attracting attention as a solution to the sign problem, which occurs in Monte Carlo calculations when the effective Boltzmann we…

hep-lat2016

On the condition for correct convergence in the complex Langevin method

Shinji Shimasaki, Keitaro Nagata, Jun Nishimura

The complex Langevin method (CLM) provides a promising way to perform the path integral with a complex action using a stochastic equation for complexified dynamical variables. It i…

hep-lat2016★ 8 cited

Gauge cooling for the singular-drift problem in the complex Langevin method --- an application to finite density QCD

Keitaro Nagata, Hideo Matsufuru, Jun Nishimura +1

We study full QCD at finite density and low temperature with light quark mass using the complex Langevin method. Since the singular drift problem turns out to be mild on a $4^3 \ti…