1994
DOI: 10.1016/0370-2693(94)90960-1
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Heavy meson spectra from relativistic BS equations to the order 1/M

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Cited by 42 publications
(42 citation statements)
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“…Though (36) and (37) can be considered as consistent within the uncertainties, (37) indicates that the QCD sum rule approach can incorporate a mass value for (0 + , 1 + ) lower than that for (1 + , 2 + ). This is in agreement with quark model predictions in [11] and [3]. By contrast, we have also derived the sum rule for the ground state doublet (0 − , 1 − ) with the currents with the extra derivative −i D. We found that there is no acceptable stability window for this sum rule.…”
supporting
confidence: 85%
“…Though (36) and (37) can be considered as consistent within the uncertainties, (37) indicates that the QCD sum rule approach can incorporate a mass value for (0 + , 1 + ) lower than that for (1 + , 2 + ). This is in agreement with quark model predictions in [11] and [3]. By contrast, we have also derived the sum rule for the ground state doublet (0 − , 1 − ) with the currents with the extra derivative −i D. We found that there is no acceptable stability window for this sum rule.…”
supporting
confidence: 85%
“…The mass of D sJ (2317) is significantly lower than the expected values in the range of 2.4 − 2.6 GeV within quark models [3]. The model using the heavy-quark mass expansion of the relativistic BetheSalpeter equation predicted a lower value 2.369 GeV [4], which is still higher than the experimental data by about 50 MeV.…”
Section: Introductionmentioning
confidence: 75%
“…However, to obtain some detailed predictions one needs to combine it with some non-perturbative methods. The spectra and decay widths of heavy meson excited states have been studied with the 1/m Q expansion in the relativistic Bethe-Salpeter equations in [3,4]. They can also be studied with the QCD sum rules in HQET which have been used both for ground states of heavy mesons [5][6][7] and for lowest excited heavy meson doublets (0 + , 1 + ) and (1 + , 2 + ) at leading order of the 1/m Q expansion [8].…”
Section: Introductionmentioning
confidence: 99%