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Deep Learning and Holographic QCD

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arxiv 1809.10536 v1 pith:K4OB2LQU submitted 2018-09-27 hep-th hep-lathep-ph

Deep Learning and Holographic QCD

classification hep-th hep-lathep-ph
keywords bulkholographicdeepemergentlearningmetricchiralconfining
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We apply the relation between deep learning (DL) and the AdS/CFT correspondence to a holographic model of QCD. Using a lattice QCD data of the chiral condensate at a finite temperature as our training data, the deep learning procedure holographically determines an emergent bulk metric as neural network weights. The emergent bulk metric is found to have both a black hole horizon and a finite-height IR wall, so shares both the confining and deconfining phases, signaling the cross-over thermal phase transition of QCD. In fact, a quark antiquark potential holographically calculated by the emergent bulk metric turns out to possess both the linear confining part and the Debye screening part, as is often observed in lattice QCD. From this we argue the discrepancy between the chiral symmetry breaking and the quark confinement in the holographic QCD. The DL method is shown to provide a novel data-driven holographic modeling of QCD, and sheds light on the mechanism of emergence of the bulk geometries in the AdS/CFT correspondence.

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Cited by 3 Pith papers

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  1. Probing bulk geometry via pole skipping: from static to rotating spacetimes

    gr-qc 2026-04 unverdicted novelty 7.0

    Pole-skipping data encodes enough information to reconstruct the full metric of 3D rotating black holes and the radial functions of 4D separable rotating black holes, with Einstein equations becoming algebraic constra...

  2. Learning holographic QCD with unflavored meson spectra

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    Neural network learns confining potentials and dilaton profile in holographic QCD from meson spectra, predicting steeper IR dilaton and pion masses with good accuracy.

  3. Holographic entanglement entropy, Wilson loops, and neural networks

    hep-th 2026-04 unverdicted novelty 6.0

    Neural networks reconstruct both spatial and timelike bulk metric components from strip entanglement entropy and Wilson loops with sub-0.2% accuracy in holographic models such as AdS-Schwarzschild and Gubser-Rocha.