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(37) Recall that ρ(z) ∈ L2(R), and also has informa- tion on how energy is localized in the bulk

Fourier-transform the energy density ρ(z): ¯ρ(k) = Z ∞ 0 d z eik zρ(z) (36), compute the modal fraction as f (k) = |¯ρ(k)|2 R dk|¯ρ(k)|2

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Confining potential in holographic bottom-up QCD from WKB

hep-ph · 2025-01-03 · conditional · novelty 5.0

Starting from the D3/D7 vector meson spectrum, the paper reconstructs a hardwall-like confining potential via WKB inversion, then studies its mass spectrum, deconfinement temperature, and configurational entropy.

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  • Confining potential in holographic bottom-up QCD from WKB hep-ph · 2025-01-03 · conditional · none · ref 6

    Starting from the D3/D7 vector meson spectrum, the paper reconstructs a hardwall-like confining potential via WKB inversion, then studies its mass spectrum, deconfinement temperature, and configurational entropy.