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Status: Bibliographieeintrag
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Verfasst von:Kelly, Aoife [VerfasserIn]   i
 Rothkopf, Alexander [VerfasserIn]   i
 Skullerud, Jon Ivar [VerfasserIn]   i
Titel:Bayesian study of relativistic open and hidden charm in anisotropic lattice QCD
Verf.angabe:Aoife Kelly, Alexander Rothkopf, and Jon-Ivar Skullerud
E-Jahr:2018
Jahr:2 Feb 2018
Umfang:18 S.
Fussnoten:Gesehen am 15.12.2020
Titel Quelle:Enthalten in: De.arxiv.org
Ort Quelle:[S.l.] : Arxiv.org, 1991
Jahr Quelle:2018
Band/Heft Quelle:(2018) Artikel-Nummer 1802.00667, 18 Seiten
Abstract:We present the first combined study of correlators and spectral properties of charmonium and open-charm-mesons at finite temperature using a fully relativistic lattice QCD approach. The QCD medium is captured by second generation anisotropic 24^3xN_t lattices from the FASTSUM collaboration, including 2+1 flavors of clover discretized quarks with m_pi~380 MeV. Two Bayesian methods are deployed to reconstruct the spectral functions, the recent BR method as well as the Maximum Entropy Method with Fourier basis. We take particular care to disentangle genuine in-medium effects from method artifacts with the help of the reconstructed correlator. Consistent with the direct inspection of correlators, we observe no significant in-medium modification for J/Psi and eta_c around the crossover, while the chi_c states on the other hand show clear changes around the transition. At the highest temperature, T=352 MeV, J/Psi and eta_c also exhibit discernible changes compared to the vacuum. For D mesons around $T_c$, no significant modifications are observed, but we find clear indications that no bound state survives at the highest temperature of T=352 MeV. Above T_c we discover a significant difference between D and D* mesons, the latter being much more strongly affected by the medium.
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Kostenfrei: Volltext: http://arxiv.org/abs/1802.00667
Datenträger:Online-Ressource
Sprache:eng
Sach-SW:High Energy Physics - Phenomenology
 Nuclear Theory
 High Energy Physics - Lattice
K10plus-PPN:1570669333
Verknüpfungen:→ Sammelwerk

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