1,627 research outputs found

    Assignments of Ξ›Q\Lambda_Q and ΞQ\Xi_Q baryons in the heavy quark-light diquark picture

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    We apply a new mass formula which is derived analytically in the relativistic flux tube model to the mass spectra of Ξ›Q\Lambda_Q and ΞQ\Xi_Q (\emph{Q} = \emph{c} or \emph{b} quark) baryons. To this end, the heavy quark-light diquark picture is employed. We find that all masses of the available Ξ›Q\Lambda_Q and ΞQ\Xi_Q states can be understood well. The assignments to these states do not appear to contradict the strong decay properties. Ξ›c(2760)+\Lambda_c(2760)^+ and Ξc(2980)\Xi_c(2980) are assigned to the first radial excitations with JP=1/2+J^P = 1/2^+. Ξ›c(2940)+\Lambda_c(2940)^+ and Ξc(3123)\Xi_c(3123) might be the 2\emph{P} states. The Ξ›c(2880)+\Lambda_c(2880)^+ and Ξc(3080)\Xi_c(3080) are the good 1\emph{D} candidates with JP=5/2+J^P = 5/2^+. Ξc(3055)\Xi_c(3055) is likely to be a 1\emph{D} state with JP=3/2+J^P = 3/2^+. Ξ›b(5912)0\Lambda_b(5912)^0 and Ξ›b(5920)0\Lambda_b(5920)^0 favor the 1\emph{P} assignments with JP=1/2βˆ’J^P = 1/2^- and 3/2βˆ’3/2^-, respectively. We propose a search for the Ξ›~c2(5/2βˆ’)\tilde{\Lambda}_{c2}(5/2^-) state which can help to distinguish the diquark and three-body schemes.Comment: 9 tables, more discussions and references adde

    Low-lying charmed and charmed-strange baryon states

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    In this work, we systematically study the mass spectra and strong decays of 1P1P and 2S2S charmed and charmed-strange baryons in the framework of nonrelativistic constituent quark models. With the light quark cluster-heavy quark picture, the masses are simply calculated by a potential model. The strong decays are studied by the Eichten-Hill-Quigg decay formula. Masses and decay properties of the well-established 1S1S and 1P1P states can be reproduced by our method. Ξ£c(2800)0,+,++\Sigma_c(2800)^{0,+,++} can be assigned as a Ξ£c2(3/2βˆ’)\Sigma_{c2}(3/2^-) or Ξ£c2(5/2βˆ’)\Sigma_{c2}(5/2^-) state. We prefer to interpret the signal Ξ£c(2850)0\Sigma_c(2850)^0 as a 2S(1/2+)2S(1/2^+) state although at present we cannot thoroughly exclude the possibility that this is the same state as Ξ£c(2800)0\Sigma_c(2800)^0. Ξ›c(2765)+\Lambda_c(2765)^+ or Ξ£c(2765)+\Sigma_c(2765)^+ could be explained as the Ξ›c+(2S)\Lambda_c^+(2S) state or Ξ£c1+(1/2βˆ’)\Sigma^+_{c1}(1/2^-) state, respectively. We propose to measure the branching ratio of B(Ξ£c(2455)Ο€)/B(Ξ£c(2520)Ο€)\mathcal{B}(\Sigma_c(2455)\pi)/\mathcal{B}(\Sigma_c(2520)\pi) in future, which may disentangle the puzzle of this state. Our results support Ξc(2980)0,+\Xi_c(2980)^{0,+} as the first radial excited state of Ξc(2470)0,+\Xi_c(2470)^{0,+} with JP=1/2+J^P=1/2^+. The assignment of Ξc(2930)0\Xi_c(2930)^0 is analogous to Ξ£c(2800)0,+,++\Sigma_c(2800)^{0,+,++}, \emph{i.e.}, a Ξc2β€²(3/2βˆ’)\Xi^\prime_{c2}(3/2^-) or Ξc2β€²(5/2βˆ’)\Xi^\prime_{c2}(5/2^-) state. In addition, we predict some typical ratios among partial decay widths, which are valuable for experimental search for these missing charmed and charmed-strange baryons.Comment: 16 pages, 3 figures, 13 tables. Accepted by Eur. Phys. J.

    Continual Learning of Natural Language Processing Tasks: A Survey

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    Continual learning (CL) is an emerging learning paradigm that aims to emulate the human capability of learning and accumulating knowledge continually without forgetting the previously learned knowledge and also transferring the knowledge to new tasks to learn them better. This survey presents a comprehensive review of the recent progress of CL in the NLP field. It covers (1) all CL settings with a taxonomy of existing techniques. Besides dealing with forgetting, it also focuses on (2) knowledge transfer, which is of particular importance to NLP. Both (1) and (2) are not mentioned in the existing survey. Finally, a list of future directions is also discussed
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