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Low-lying charmed and charmed-strange baryon states (1609.07967v4)

Published 26 Sep 2016 in hep-ph and hep-ex

Abstract: In this work, we systematically study the mass spectra and strong decays of $1P$ and $2S$ 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 $1S$ and $1P$ states can be reproduced by our method. $\Sigma_c(2800){0,+,++}$ can be assigned as a $\Sigma_{c2}(3/2-)$ or $\Sigma_{c2}(5/2-)$ state. We prefer to interpret the signal $\Sigma_c(2850)0$ as a $2S(1/2+)$ state although at present we cannot thoroughly exclude the possibility that this is the same state as $\Sigma_c(2800)0$. $\Lambda_c(2765)+$ or $\Sigma_c(2765)+$ could be explained as the $\Lambda_c+(2S)$ state or $\Sigma+_{c1}(1/2-)$ state, respectively. We propose to measure the branching ratio of $\mathcal{B}(\Sigma_c(2455)\pi)/\mathcal{B}(\Sigma_c(2520)\pi)$ in future, which may disentangle the puzzle of this state. Our results support $\Xi_c(2980){0,+}$ as the first radial excited state of $\Xi_c(2470){0,+}$ with $JP=1/2+$. The assignment of $\Xi_c(2930)0$ is analogous to $\Sigma_c(2800){0,+,++}$, \emph{i.e.}, a $\Xi\prime_{c2}(3/2-)$ or $\Xi\prime_{c2}(5/2-)$ 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.

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