8,578 research outputs found

    Strong decays of the newly observed D(2550)D(2550), D(2600)D(2600), D(2750)D(2750), and D(2760)D(2760)

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    The strong decay properties of the newly observed D(2550)D(2550), D(2600)D(2600), D(2750)D(2750) and D(2760)D(2760) are studied in a constituent quark model. It is predicted that the D(2760)D(2760) and D(2750)D(2750) seem to be two overlapping resonances. The D(2760)D(2760) could be identified as the 13D31^3D_3 with JP=3βˆ’J^P=3^-, while the D(2750)D(2750) is most likely to be the high-mass mixed state ∣1D2β€²>H|1{D_2}'>_H (JP=2βˆ’J^P=2^-) via the 11D21^1D_2-13D21^3D_2 mixing. The D(2600)D(2600) favors the low-mass mixed state ∣(SD)1>L|(SD)_1>_L (JP=1βˆ’)(J^P=1^-) via the 13D11^3D_1-23S12^3S_1 mixing. The D(2550)D(2550) as the 21S02^1S_0 assignment bears controversies for its too broad width given in experiments.Comment: 8 pages, 5 figures; The review of the model is added. Some discussion of the D(2750)D(2750) is include

    The Kβˆ’pβ†’Ξ£0Ο€0K^-p\to \Sigma^0\pi^0 reaction at low energies in a chiral quark model

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    A chiral quark-model approach is extended to the study of the KΛ‰N\bar{K}N scattering at low energies. The process of Kβˆ’pβ†’Ξ£0Ο€0K^-p\to \Sigma^0\pi^0 at PK≲800P_K\lesssim 800 MeV/c (i.e. the center mass energy W≲1.7W\lesssim 1.7 GeV) is investigated. This approach is successful in describing the differential cross sections and total cross section with the roles of the low-lying Ξ›\Lambda resonances in n=1n=1 shells clarified. The Ξ›(1405)S01\Lambda(1405)S_{01} dominates the reactions over the energy region considered here. Around PK≃400P_K\simeq 400 MeV/c, the Ξ›(1520)D03\Lambda(1520)D_{03} is responsible for a strong resonant peak in the cross section. The Ξ›(1670)S01\Lambda(1670)S_{01} has obvious contributions around PK=750P_K=750 MeV/c, while the contribution of Ξ›(1690)D03\Lambda(1690)D_{03} is less important in this energy region. The non-resonant background contributions, i.e. uu-channel and tt-channel, also play important roles in the explanation of the angular distributions due to amplitude interferences.Comment: 18 pages and 7 figure
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