Lessons from Random Matrix Theory for QCD at Finite Density
K. Splittorff, J.J.M. Verbaarschot

TL;DR
This paper explores how random matrix theory informs our understanding of QCD at finite density, focusing on the phase diagram, Dirac spectrum, and the impact of the fermion determinant's phase.
Contribution
It summarizes the role of chiral random matrix theory in studying QCD at nonzero chemical potential and highlights the significance of the fermion determinant's phase.
Findings
Random matrix theory provides insights into the QCD phase diagram.
The phase of the fermion determinant critically affects QCD properties.
Differences between QCD and phase quenched QCD are emphasized.
Abstract
In this lecture we discuss various aspects of QCD at nonzero chemical potential, including its phase diagram and the Dirac spectrum, and summarize what chiral random matrix theory has contributed to this subject. To illustrate the importance of the phase of the fermion determinant, we particularly highlight the differences between QCD and phase quenched QCD.
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