Re-study on the contribution of scalar potential and spectra of , and families
arXiv:1012.0478 · doi:10.1088/1674-1137/36/2/003
Abstract
We indicated in our previous work that for QED the role of the scalar potential which appears at the loop level is much smaller than that of the vector potential and in fact negligible. But the situation is different for QCD, one reason is that the loop effects are more significant because is much larger than , and secondly the non-perturbative QCD effects may induce a sizable scalar potential. In this work, we phenomenologically study the contribution of the scalar potential to the spectra of charmonia, bottomonia and family. Taking into account both vector and scalar potentials, by fitting the well measured charmonia and bottomonia spectra, we re-fix the relevant parameters and test them by calculating other states of not only the charmonia, bottomonia, but also further the family. We also consider the Lamb shift of the spectra.
References in corpus (9)
- Double charm production e^+ e^- \to J/ψ+ c \bar{c} at B factories with next-to-leading order QCD corrections
- Next-to-Leading-Order QCD Corrections to e^ + e^- -> J/ψ+gg at the B Factories
- Singularity Structures in Coulomb-Type Potentials in Two Body Dirac Equations of Constraint Dynamics
- Symmetries and Supersymmetries of the Dirac Hamiltonian with Axially-Deformed Scalar and Vector Potentials
- Dynamical symmetry of Dirac hydrogen atom with spin symmetry and its connection with Ginocchio's oscillator
- Search for via the transition at LHCb and factory
- The magnetic dipole transitions in the binding system
- Symmetry of Dirac Equation and Corresponding Phenomenology
- Phenomenological study on the significance of the scalar potential and Lamb shift