Systematic analysis of the transition form factors of to -wave charmonia and corresponding semileptonic decays
arXiv:2510.03757 · doi:10.1016/j.physletb.2025.140057
Abstract
In this article, the vector, axial vector and tensor form factors of to -wave charmonia () and are analyzed within the framework of three-point QCD sum rules. With the estimated vector and axial vector form factors, we study the decay widths and branching ratios of semileptonic decays and . Our results indicate that the semileptonic decay branching ratios of to -wave charmonia decreases as the total angler momentum of the final state -wave charmonia increases. For decay processes , and , the branching ratios can reach the order , and , respectively, which can provide a valuable reference for future experimental measurements for meson by LHCb collaboration. Furthermore, these results also can provide useful information to study the properties of meson and -wave charmonia.
12 pages, 5 figures
References in corpus (16)
- Exclusive semileptonic and nonleptonic decays of the Bc meson
- Charmonium spectrum and their electromagnetic transitions with higher multipole contributions
- Constructing family with updated data of charmoniumlike states
- Observation of the state in at BESIII
- On lepton flavour universality in semileptonic decays
- Weak productions of new charmonium in semi-leptonic decays of B_c
- Covariant Light-Front Approach for Decays into Charmonium: Implications on Form Factors and Branching Ratios
- Observation of resonance structures in and mass measurement of
- Relativistic description of the semileptonic decays of bottom mesons
- Semileptonic B_{c} to P-Wave Charmonia Transitions within QCD Sum Rules
- The meson and its scalar cousin with the QCD sum rules
- Charmonium states in a coupled-channel model
- Branching fractions of decays involving and
- Systematic analysis of the form factors of , and corresponding weak decays
- The ground states and the first radially excited states of D-wave vector and mesons
- New Sum Rules for the Form Factors