A Computer Test of Holographic Flavour Dynamics II
arXiv:1612.09281 · doi:10.1007/JHEP03(2018)055
Abstract
We study the second derivative of the free energy with respect to the fundamental mass (the mass susceptibility) for the Berkooz-Douglas model as a function of temperature and at zero mass. The model is believed to be holographically dual to a D0/D4 intersection. We perform a lattice simulation of the system at finite temperature and find excellent agreement with predictions from the gravity dual.
typos fixed, acknowledgements updated
References in corpus (15)
- Holographic Phase Transitions with Fundamental Matter
- Monte Carlo studies of supersymmetric matrix quantum mechanics with sixteen supercharges at finite temperature
- Black hole thermodynamics from simulations of lattice Yang-Mills theory
- AdS/CFT with Flavour in Electric and Magnetic Kalb-Ramond Fields
- Higher derivative corrections to black hole thermodynamics from supersymmetric matrix quantum mechanics
- Resolving disagreement for eta/s in a CFT plasma at finite coupling
- Quarks in an External Electric Field in Finite Temperature Large N Gauge Theory
- A Topology-Changing Phase Transition and the Dynamics of Flavour
- Holographic vector mesons from spectral functions at finite baryon or isospin density
- Toward a Holographic Model of Superconducting Fermions
- Gauge/gravity duality and lattice simulations of one dimensional SYM with sixteen supercharges
- A Computer Test of Holographic Flavour Dynamics
- Chemical Potential in the Gravity Dual of a 2+1 Dimensional System
- A Note on Holographic Renormalization of Probe D-Branes
- The Flavoured BFSS Model at High Temperature
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- Testing holography using lattice super-Yang--Mills on a 2-torus
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- Bulk geometry in gauge/gravity duality and color degrees of freedom
- Lattice studies of supersymmetric gauge theories
- Partial deconfinement: a brief overview
- The Confining Transition in the Bosonic BMN Matrix Model
- How to make a quantum black hole with ultra-cold gases
- The nonperturbative phase diagram of the bosonic BMN matrix model
- Lattice Formulation of Yang-Mills
- Quantised relativistic membranes and non-perturbative checks of gauge/gravity duality
- Backreacted D0/D4 background
- Membrane Matrix models and non-perturbative checks of gauge/gravity duality