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20212026
most citedGauge invariant input to neural network for path optimization method

11 citations · 23 across the 5 of their papers we have counts for

collaborators

5 papers

hep-lat2026

Path optimization method for the sign problem: Insights from random matrix models

Kouji Kashiwa, Yusuke Namekawa, Hayato Takase

The path optimization method is applied to the Stephanov model and the chiral random matrix model, both of which share several properties with QCD, to mitigate the sign problem cau…

hep-lat2025

Path optimization method for the sign problem caused by fermion determinant

Kazuki Hisayoshi, Kouji Kashiwa, Yusuke Namekawa +1

The path optimization method with machine learning is applied to the one-dimensional massive lattice Thirring model, which has the sign problem caused by the fermion determinant. T…

hep-lat2023★ 2 cited

Application of the path optimization method to a discrete spin system

Kouji Kashiwa, Yusuke Namekawa, Akira Ohnishi +1

The path optimization method, which is proposed to control the sign problem in quantum field theories with continuous degrees of freedom by machine learning, is applied to a spin m…

hep-lat2022★ 10 cited

Improving efficiency of the path optimization method for a gauge theory

Yusuke Namekawa, Kouji Kashiwa, Hidefumi Matsuda +2

We investigate efficiency of a gauge-covariant neural network and an approximation of the Jacobian in optimizing the complexified integration path toward evading the sign problem i…

hep-lat2021★ 11 cited

Gauge invariant input to neural network for path optimization method

Yusuke Namekawa, Kouji Kashiwa, Akira Ohnishi +1

We investigate the efficiency of a gauge invariant input to a neural network for the path optimization method. While the path optimization with a completely gauge-fixed link-variab…