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The Zero Temperature Chiral Phase Transition in SU(N) Gauge Theories

3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it
abstract

We investigate the zero temperature chiral phase transition in an SU(N) gauge theory as the number of fermions $N_f$ is varied. We argue that there exists a critical number of fermions $N_f^c$, above which there is no chiral symmetry breaking or confinement, and below which both chiral symmetry breaking and confinement set in. We estimate $N_f^c$ and discuss the nature of the phase transition.

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2026 3

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UNVERDICTED 3

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representative citing papers

Fortuity and Complexity in a Simple Quark Model

hep-th · 2026-05-15 · unverdicted · novelty 5.0 · 2 refs

In a toy qubit model of quarks, baryons are fortuitous with exponential counting and super-exponential complexity while mesons are monotone with polynomial counting and power-law complexity.

Lectures on Semiclassical Methods for Composite Operators

hep-th · 2026-06-09 · unverdicted · novelty 3.0

Lecture notes develop semiclassical methods to compute large-n scaling dimensions of composite operators in CFTs, recovering known results in free theory and deriving one-loop corrections at the Wilson-Fisher fixed point.

citing papers explorer

Showing 3 of 3 citing papers.

  • The Roberge-Weiss transition as a probe for conformality in many-flavor QCD hep-lat · 2026-04-08 · unverdicted · none · ref 12

    For eight-flavor QCD the Roberge-Weiss transition temperature vanishes in the chiral limit, placing the theory inside the conformal window.

  • Fortuity and Complexity in a Simple Quark Model hep-th · 2026-05-15 · unverdicted · none · ref 25 · 2 links · internal anchor

    In a toy qubit model of quarks, baryons are fortuitous with exponential counting and super-exponential complexity while mesons are monotone with polynomial counting and power-law complexity.

  • Lectures on Semiclassical Methods for Composite Operators hep-th · 2026-06-09 · unverdicted · none · ref 96 · internal anchor

    Lecture notes develop semiclassical methods to compute large-n scaling dimensions of composite operators in CFTs, recovering known results in free theory and deriving one-loop corrections at the Wilson-Fisher fixed point.