2020
DOI: 10.1140/epjc/s10052-020-7978-7
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Tensor mesons, AdS/QCD and information

Abstract: The Kaluza–Klein tower of higher spin-S tensor meson resonances is here scrutinized in the AdS/QCD hard wall model, encompassing the already established resonances $$\rho (770)$$ρ(770), $$f_2(1270)$$f2(1270), $$\omega _3(1670)$$ω3(1670), $$f_4(2050)$$f4(2050), $$\rho _5(2350)$$ρ5(2350), $$f_6(2510)$$f6(2510) in PDG. A hybrid model employs both information theory and AdS/QCD, where configurational-entropic Regge trajectories, relating the configurational entropy of the tensor mesons family to their S spin, and … Show more

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Cited by 20 publications
(4 citation statements)
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“…At the junction between several fields [24], it has been used in various forms. For instance, a particular realization of Shannon information entropy that provides an information measure of spatially localized physical configurations has been largely adopted in high energy physics under the name of configuration entropy, and used in connection with entropic measures of nonlinear scalar field models with spatially-localized energy solutions that include solitons and bounces in one spatial dimension and critical bubbles in three spatial dimensions [25], AdS-Schwarzschild black holes [26], the graviton Bose-Einstein condensate [27], the AdS/QCD correspondence [28][29][30][31][32][33][34][35][36][37][38][39][40][41], or also in the analysis of Korteweg-de Vries solitons in the quark-gluon plasma [42]. For applications of Shannon information entropy in other areas of science, including the analysis of heavy-ion collisions, see for instance [43].…”
Section: Jhep03(2023)192mentioning
confidence: 99%
“…At the junction between several fields [24], it has been used in various forms. For instance, a particular realization of Shannon information entropy that provides an information measure of spatially localized physical configurations has been largely adopted in high energy physics under the name of configuration entropy, and used in connection with entropic measures of nonlinear scalar field models with spatially-localized energy solutions that include solitons and bounces in one spatial dimension and critical bubbles in three spatial dimensions [25], AdS-Schwarzschild black holes [26], the graviton Bose-Einstein condensate [27], the AdS/QCD correspondence [28][29][30][31][32][33][34][35][36][37][38][39][40][41], or also in the analysis of Korteweg-de Vries solitons in the quark-gluon plasma [42]. For applications of Shannon information entropy in other areas of science, including the analysis of heavy-ion collisions, see for instance [43].…”
Section: Jhep03(2023)192mentioning
confidence: 99%
“…An important detail of the numerical calculation that is worth noting is that, due to the highly oscillatory behavior of the factor (1−z/z h ) −iω/4πT near z = z h , we do not evaluate the field v in the region z0 < z < z h ,. However, we can evaluate R(z) directly in this region by using the series expansion in (23) and the fact that the coefficients b n of the energy density can be written in terms of the coefficients a n of the field.…”
Section: Energy Densitymentioning
confidence: 99%
“…It is defined in terms of the modal fraction, which is constructed upon of the Fourier transform of the energy (mass) density, ρ(k), that describes the corresponding physical states. For the black hole and thermal AdS states in the hard wall model, the energy density is a function of the Poincaré coordinate z, according to (30) and (32), so that…”
Section: Configurational Entropy and Hawking-page Transitionmentioning
confidence: 99%