期刊
PHYSICAL REVIEW D
卷 93, 期 9, 页码 -出版社
AMER PHYSICAL SOC
DOI: 10.1103/PhysRevD.93.096001
关键词
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资金
- MINECO (Spain)
- ERDF (European Commission) [FPA2013-40483-P]
- Spanish Excellence Network on Hadronic Physics [FIS2014-57026-REDT]
- National Natural Science Foundation of China (NSFC) [11575052, 11105038]
- Natural Science Foundation of Hebei Province [A2015205205]
- Education Department of Hebei Province [YQ2014034]
- Department of Human Resources and Social Security of Hebei Province [C201400323]
Bound, antibound and resonance states are associated to poles in the on-shell partial wave amplitudes. We show here that from the residues of the pole a rank 1 projection operator associated with any of these states can be extracted, in terms of which a sum rule related to the composition of the state can be derived. Although typically it involves complex coefficients for the compositeness and elementariness, except for the bound state case, we demonstrate that one can formulate a meaningful compositeness relation with only positive coefficients for resonances whose associated Laurent series in the variable s converges in a region of the physical axis around ResP, with sP the pole position of the resonance. It is also shown that this result can be considered as an analytical extrapolation in sP of the clear narrow resonance case. We exemplify this formalism to study the two-body components of several resonances of interest.
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