Taylor series coefficients at $\mu=0$ from imaginary $\mu$ computations

Taylor expansion at $\mu=0$ and computations at imaginary values of the chemical potential are the two most popular approaches to tackle the sign problem in finite-density lattice QCD. The two methods are obviously related. In particular, the Taylor coefficients are often reconstructed from the data obtained at imaginary $\mu$. In the context of the Bielefeld-Parma collaboration, we have been generating data which fed our multi-point Padé analysis of the QCD phase diagram. We report on our studies on the different techniques to compute the Taylor coefficients at $\mu=0$.

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Publication Details

Published
2025-02-10
DOI
https://doi.org/10.22323/1.466.0170
Primary Topic
Computational Physics and Python Applications
Type
article
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article

Taylor series coefficients at $\mu=0$ from imaginary $\mu$ computations

Francesco Di Renzo, Marco Aliberti
Computational Physics and Python Applications
article

Taylor series coefficients at $\mu=0$ from imaginary $\mu$ computations

Francesco Di Renzo, Marco Aliberti
article en

Abstract

Taylor expansion at $\mu=0$ and computations at imaginary values of the chemical potential are the two most popular approaches to tackle the sign problem in finite-density lattice QCD. The two methods are obviously related. In particular, the Taylor coefficients are often reconstructed from the data obtained at imaginary $\mu$. In the context of the Bielefeld-Parma collaboration, we have been generating data which fed our multi-point Padé analysis of the QCD phase diagram. We report on our studies on the different techniques to compute the Taylor coefficients at $\mu=0$.

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Computational Physics and Python Applications
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Taylor series coefficients at $\mu=0$ from imaginary $\mu$ computations — Francesco Di Renzo, Marco Aliberti · (2025) | TGRS Research Map | TGRS