2020
DOI: 10.1103/physrevd.101.014027
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Radiative decays in charmonium beyond the p/m approximation

Abstract: We analyze the theoretical description of radiative decays in charmonium. We use an elementary emission decay model to build the most general electromagnetic transition operator. We show that accurate results for the widths can be obtained from a simple quark potential model reasonably fitting the spectroscopy if the complete form of the operator is used instead of its standard p=m approximation and the experimental masses are properly implemented in the calculation.

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Cited by 8 publications
(7 citation statements)
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“…Our choice is based on the assumption that relativistic mass effects in the higher states, which are at least in part incorporated in β, are expected to deviate less from those in the 2s states. We should also mention that the value of the charm quark mass we use is completely consistent with the one needed to correctly describe cc electromagnetic decays within the Cornell potential model framework [23].…”
Section: Charmoniumlike Mesonsmentioning
confidence: 64%
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“…Our choice is based on the assumption that relativistic mass effects in the higher states, which are at least in part incorporated in β, are expected to deviate less from those in the 2s states. We should also mention that the value of the charm quark mass we use is completely consistent with the one needed to correctly describe cc electromagnetic decays within the Cornell potential model framework [23].…”
Section: Charmoniumlike Mesonsmentioning
confidence: 64%
“…The multichannel Schrödinger equation 22together with (23) and (20) define the diabatic approach which is widely employed in molecular physics [19].…”
Section: Diabatic Approachmentioning
confidence: 99%
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“…( 17) and ( 22) has been shown elsewhere [19] and is reproduced, for the sake of completeness, in Appendix A. In short, the troublesome NACTs in (17) that break the single channel approximation when configuration mixing is present (thus invalidating the B-O framework) are taken into account in (22) through the diabatic potential matrix. This is utterly convenient since, as we shall see in Sec.…”
Section: Diabatic Approachmentioning
confidence: 97%