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Splitting of the π ? ρ spectrum in a renormalized light-cone QCD-inspired model

T. Frederico; Hans-Christian Pauli; Shan-Gui ZhouSubjects: Physics >> Nuclear Physics

We show that the splitting between the light pseudo-scalar and vector meson states is due to the strong short-range attraction in the 1S0 sector which makes the pion and the kaon light particles. We use a light-cone QCD-inspired model of the mass squared operator with harmonic confinement and a Dirac-delta interaction. We apply a renormalization method to define the model, in which the pseudo-scalar ground state mass fixes the renormalized strength of the Dirac-delta interaction. |

Universal description of S-wave meson spectra in a renormalized light-cone QCD-inspired model

T. Frederico; Hans-Christian Pauli; Shan-Gui ZhouSubjects: Physics >> Nuclear Physics

A light-cone QCD-inspired model, with the mass squared operator consisting of a harmonic oscillator potential as confinement and a Dirac-delta interac- tion, is used to study the S-wave meson spectra. The two parameters of the harmonic potential and quark masses are fixed by masses of ρ(770), ρ(1450), J/ψ, ψ(2S), K?(892) and B?. We apply a renormalization method to define the model, in which the pseudo-scalar ground state mass fixes the renormal- ized strength of the Dirac-delta interaction. The model presents an universal and satisfactory description of both singlet and triplet states of S-wave mesons and the corresponding radial excitations. |

D? (2317)+ : a P state from the light cone harmonic oscillator model?

han-Gui Zhou; Hans-Christian PauliSubjects: Physics >> Nuclear Physics

We show that the mass of the recently found meson, Ds?J(2317)+ could be reproduced by an effective light cone Hamiltonian model with a harmonic oscillator potential as confinement — the light cone harmonic oscillator model. |

Subjects: Physics >> Nuclear Physics

We use a light cone harmonic oscillator model to study S wave meson spectra, namely the pseu- doscalar and vector mesons. The model Hamiltonian is a mass squared operator consisting of a central potential (a harmonic oscillator potential) from which a hyperfine interaction is derived. The hyperfine interaction is responsible for the splitting in the pseudoscalar-vector spectra. With 4 parameters for the masses of up/down, strange, charm and bottom quarks, 2 for the harmonic oscil- lator potential and 1 for the hyperfine interaction, the model presents a reasonably good agreement with the data. |

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