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From conformal to confining field theories using holography

Ali Fatemiabhari, Carlos Nunez

Abstract

We construct a new family of Type IIB backgrounds that are dual to five dimensional conformal field theories compactified and deformed by VEVs of certain operators. This generates an RG flow into a smooth background dual to non-SUSY gapped field theories in four dimensions. We study various holographic observables: a monotonic quantity associated with the number of degrees of freedom, Wilson loops that interpolate between conformal and confining behaviour with the possibility of screening, Entanglement Entropy, etc. We also give a prescription to compute the Holographic Complexity in this type of backgrounds and calculate the spectrum of spin-two glueballs of the field theories.

From conformal to confining field theories using holography

Abstract

We construct a new family of Type IIB backgrounds that are dual to five dimensional conformal field theories compactified and deformed by VEVs of certain operators. This generates an RG flow into a smooth background dual to non-SUSY gapped field theories in four dimensions. We study various holographic observables: a monotonic quantity associated with the number of degrees of freedom, Wilson loops that interpolate between conformal and confining behaviour with the possibility of screening, Entanglement Entropy, etc. We also give a prescription to compute the Holographic Complexity in this type of backgrounds and calculate the spectrum of spin-two glueballs of the field theories.
Paper Structure (29 sections, 153 equations, 10 figures)

This paper contains 29 sections, 153 equations, 10 figures.

Figures (10)

  • Figure 1: A linear quiver. The balancing condition implies $F_i = 2 N_i - N_{i-1}-N_{i+1}$
  • Figure 2: Structure of the 5d SCFTs under RG flow
  • Figure 3: The holographic central charge with parameters $c=1, \mu=1$
  • Figure 4: The flow-central charge with $c=1, \mu=1$
  • Figure 5: The length of the string between quark anti-quark pair and the energy with $c=1, \mu=1$
  • ...and 5 more figures