Bottonium in QCD at finite temperature
arXiv:1307.5766 · doi:10.1103/PhysRevD.88.054015
Abstract
Vector () and pseudoscalar () bottonium ground states are studied at finite temperature in the framework of thermal Hilbert moment QCD sum rules. The mass, the onset of perturbative QCD in the complex squared energy plane, , the leptonic decay constant, and the total width are determined as a function of the temperature. Results in both channels show very little temperature dependence of the mass and of , in line with expectations. However, the width and the leptonic decay constant exhibit a very strong -dependence. The former increases with increasing temperature, as in the case of light- and heavy-light-quark systems, but close to the critical temperature, , and for it drops dramatically approaching its value at T=0, as obtained recently in this framework for charmonium states. The leptonic decay constant is basically a monotonically increasing function of the temperature, also as obtained in the charmonium channel . These results are interpreted as the survival of these bottonium states above , in line with lattice QCD results.
References in corpus (1)
Cited by in corpus (11)
- Quarkonium at finite temperature: Towards realistic phenomenology from first principles
- Melting of P wave bottomonium states in the quark-gluon plasma from lattice NRQCD
- Holographic Picture of Heavy Vector Meson Melting
- Heavy quarkonia spectroscopy at zero and finite temperature in bottom-up AdS/QCD
- Quark deconfinement and gluon condensate in a weak magnetic field
- QCD determination of the magnetic field dependence of QCD and hadronic parameters
- In-medium properties of pseudoscalar and mesons
- In the Pursuit of and its Charmed Partner
- Charmonium ground and excited states at finite temperature from complex Borel sum rules
- Hadronic matter at the edge: A survey of some theoretical approaches to the physics of the QCD phase diagram
- Unified analysis of screening masses for vector and axial-vector mesons and their diquark partners in the Contact Interaction model