A Conformal Fixed-Point Equation for the Effective Average Action

Abstract

A Legendre transform of the recently discovered conformal fixed-point equation is constructed, providing an unintegrated equation encoding full conformal invariance within the framework of the effective average action.

v5: 12 pages, tiny tweak with respect to published version

References in corpus (3)

• Exact evolution equation for the effective potential
• Relationships Between Exact RGs and some Comments on Asymptotic Safety
• A Wilsonian Energy-Momentum Tensor

Cited by in corpus (12)

• The nonperturbative functional renormalization group and its applications
• Precision calculation of critical exponents in the $O(N)$ universality classes with the nonperturbative renormalization group
• Conformal invariance in the nonperturbative renormalization group: a rationale for choosing the regulator
• A Holographic form for Wilson's RG
• Trace anomaly and infrared cutoffs
• Conformal invariance and vector operators in the $O(N)$ model
• Conformal invariance and composite operators: A strategy for improving the derivative expansion of the nonperturbative renormalization group
• Wilson Action for the $O(N)$ Model
• Conformal invariance constraints in the $O(N)$ models: a first study within the nonperturbative renormalization group
• Finite Cutoff CFT's and Composite Operators
• The Conformal Anomaly and a new Exact RG
• Explicit construction of the energy-momentum tensor in the large N limit