2016
DOI: 10.1103/physrevd.94.106008
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Breaking the sound barrier in holography

Abstract: It has been conjectured that the speed of sound in holographic models with UV fixed points has an upper bound set by the value of the quantity in conformal field theory. If true, this would set stringent constraints for the presence of strongly coupled quark matter in the cores of physical neutron stars, as the existence of two-solar-mass stars appears to demand a very stiff Equation of State. In this article, we present a family of counterexamples to the speed of sound conjecture, consisting of strongly coupl… Show more

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Cited by 69 publications
(72 citation statements)
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“…Thus, our EoS is stiff enough to support more massive neutron stars. This is in contrast to the holographic neutron star model based on D3/D7-branes proposed in [34][35][36], where they need the additional inputs outside their model to break the sound barrier. 6 The conformal barrier for the sound speed in SS model is cs = 2c/ √ 5 for the phase of chiral restoration [33], and is cs = c/ √ 3 for the D3/D7 model [35].…”
Section: Equation Of Statementioning
confidence: 77%
“…Thus, our EoS is stiff enough to support more massive neutron stars. This is in contrast to the holographic neutron star model based on D3/D7-branes proposed in [34][35][36], where they need the additional inputs outside their model to break the sound barrier. 6 The conformal barrier for the sound speed in SS model is cs = 2c/ √ 5 for the phase of chiral restoration [33], and is cs = c/ √ 3 for the D3/D7 model [35].…”
Section: Equation Of Statementioning
confidence: 77%
“…Though the methods we use are standard [106], we encounter several subtleties with logarithms, and the associated renormalization scheme. Therefore, we prefer to essentially follow the conventions set in [81,82], where also a much more expanded discussion can be found.…”
Section: B Boundary Analysis and Holographic Renormalizationmentioning
confidence: 99%
“…Furthermore, the gravitational action describes both the hadronic phase with confinement and a deconfined phase, where quarks and gluons should be the dynamical degrees of freedom, although they cannot be directly observed as they are not gauge-invariant fields. On the other hand, physical quantities, like the equation of state (see, e.g., [20,21]), in the deconfined phase depend on the same parameters of the gravitational action as the scattering lengths. Therefore, our analysis establishes a direct link between hadronic physics and the physics of quarks and gluons at low energies, something that seems out of reach using ordinary field theory methods.…”
Section: Introductionmentioning
confidence: 99%