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Main Authors: Contreras, Miguel Angel Martin, Fujita, Mitsutoshi, Vega, Alfredo
Format: Preprint
Published: 2025
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Online Access:https://arxiv.org/abs/2501.01755
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author Contreras, Miguel Angel Martin
Fujita, Mitsutoshi
Vega, Alfredo
author_facet Contreras, Miguel Angel Martin
Fujita, Mitsutoshi
Vega, Alfredo
contents By using the \emph{Rydberg--Klein--Rees} (RKR) formulas to solve the inverse Schrödinger problem, we found a confining bottom-up potential from a given eigenvalue spectrum. To illustrate this methodology, we consider the vector meson spectrum derived in the D3/D7 system as input data to derive the corresponding bottom-up confining potential that resembles the geometric structure of the so-called hardwall model. We compute some properties for this new bottom-up model, including the thermal deconfinement phase transition, the $ρ$ radial Regge trajectory, and the configurational entropy.
format Preprint
id arxiv_https___arxiv_org_abs_2501_01755
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Confining potential in holographic bottom-up QCD from WKB
Contreras, Miguel Angel Martin
Fujita, Mitsutoshi
Vega, Alfredo
High Energy Physics - Phenomenology
By using the \emph{Rydberg--Klein--Rees} (RKR) formulas to solve the inverse Schrödinger problem, we found a confining bottom-up potential from a given eigenvalue spectrum. To illustrate this methodology, we consider the vector meson spectrum derived in the D3/D7 system as input data to derive the corresponding bottom-up confining potential that resembles the geometric structure of the so-called hardwall model. We compute some properties for this new bottom-up model, including the thermal deconfinement phase transition, the $ρ$ radial Regge trajectory, and the configurational entropy.
title Confining potential in holographic bottom-up QCD from WKB
topic High Energy Physics - Phenomenology
url https://arxiv.org/abs/2501.01755