The ground states and the first radially excited states of D-wave vector and mesons
arXiv:2102.11078 · doi:10.1142/S0217751X21501979
Abstract
In this article, we firstly derive two QCD sum rules QCDSR I and QCDSR II which are respectively used to extract observable quantities of the ground states and the first radially excited states of D-wave vector and mesons. In our calculations, we consider the contributions of vacuum condensates up to dimension-7 in the operator product expansion. The predicted masses for meson and meson are consistent well with the experimental data of () and (). Besides, our analysis indicates that it is reliable to assign the recent reported () state as the meson. Finally, we obtain the decay constants of these states with QCDSR I and QCDSR II. These predictions are helpful not only to reveal the structure of the newly observed () state but also to establish meson and meson families.
References in corpus (20)
- Glueballs, Hybrids, Multiquarks. Experimental facts versus QCD inspired concepts
- Mass spectra and Regge trajectories of light mesons in the relativistic quark model
- X(2175) as a resonant state of the system
- Observation of Y(2175) in
- Analysis of Y(2175) as a tetraquark state with QCD sum rules
- A Candidate for Strangeonium Hybrid
- Y(2175): Distinguish Hybrid State from Higher Quarkonium
- Higher Tetraquark Particles
- Analysis of the as the first radial excitation of the
- The Y(2175) State in the QCD Sum Rule
- Study of J/psi->eta phi pi+pi- at BESIII
- On the ϕ(1020)f_0(980) S-wave scattering and the Y(2175) resonance
- Observation of a resonant structure in and another in at center-of-mass energies between 2.00 and 3.08 GeV
- Observation of a structure in at from 2.05 to 3.08 GeV
- ϕK^{+}K^{-} production in electron-positron annihilation
- Nature of the vector resonance
- Analysis of the 1S and 2S states of the and with the QCD sum rules
- The production in the process
- QCD sum rule studies on the tetraquark states of
- Strong evidence of from a unitary multichannel reanalysis of elastic scattering data with crossing-symmetry constraints