1,395 research outputs found

    Investigating possible decay modes of Y(4260)Y(4260) under the D1(2420)Dˉ+c.cD_1(2420)\bar D +c.c molecular state ansatz

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    By assuming that Y(4260)Y(4260) is a D1DˉD_1\bar D molecular state, we investigate some hidden-charm and charmed pair decay channels of Y(4260)Y(4260) via intermediate D1DˉD_1\bar D meson loops with an effective Lagrangian approach. Through investigating the α\alpha-dependence of branching ratios and ratios between different decay channels, we show that the intermediate D1DˉD_1 \bar D meson loops are crucial for driving these transitions of Y(4260)Y(4260) studied here. The coupled channel effects turn out to be more important in Y(4260)→D∗Dˉ∗Y(4260) \to D^{*}\bar{D}^{*}, which can be tested in the future experiments.Comment: 8 pages, 6 figures; The width effects of Y(4260) considered; Revised version accepted by Phys. Rev.

    More hidden heavy quarkonium molecules and their discovery decay modes

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    To validate the molecular description of the observed Zb(10610)/Zb(10650)Z_b(10610)/Z_b(10650) and Zc(3900)/Zc(4025)Z_c(3900)/Z_c(4025), it is valuable to investigate their counterparts, denoted as ZQV(′)Z_{QV}^{(\prime)} in this work, and the corresponding decay modes. In this work, we present an analysis of the ZQV(′)Z_{QV}^{(\prime)} using flavor symmetry. We also use the effective Lagrangian based on the heavy quark symmetry to explore the rescattering mechanism and calculate the partial widths for the isospin conserved channels ZQV(′)→ηQVZ_{QV}^{(\prime)} \to \eta_Q V. The predicted partial widths are of an order of MeV for ZQV→ηQVZ_{QV} \to \eta_Q V, which correspond to branching ratios of the order of 10−2∼10−110^{-2}\sim 10^{-1}. For ZQV′→ηQVZ_{QV}^\prime \to \eta_Q V, the partial widths are a few hundreds of keV and the branching ratios are about 10−310^{-3}. Future experimental measurements can test our predictions on the partial widths and thus examine the molecule description of heavy quarkoniumlike exotic states.Comment: 11 pages, 2 figures; accepted by Phys. Rev.

    Further understanding of the non-DDˉD\bar D decays of ψ(3770)\psi(3770)

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    We provide details of the study of ψ(3770)\psi(3770) non-DDˉD\bar D decays into VPVP, where VV and PP denote light vector meson and pseudoscalar meson, respectively. We find that the electromagnetic (EM) interaction plays little role in these processes, while the strong interaction dominates. The strong interaction can be separated into two parts, i.e. the short-distance part probing the wave function at origin and the long-distance part reflecting the soft gluon exchanged dynamics. The long-distance part is thus described by the intermediate charmed meson loops. We show that the transition of ψ(3770)→VP\psi(3770)\to VP can be related to ψ(3686)→VP\psi(3686)\to VP such that the parameters in our model can be constrained by comparing the different parts in ψ(3770)→VP\psi(3770)\to VP to those in ψ(3686)→VP\psi(3686)\to VP. Our quantitative results confirm the findings of [Zhang {\it et al.}, Phys. Rev. Lett. 102, 172001 (2009)] that the OZI-rule-evading long-distance strong interaction via the IML plays an important role in ψ(3770)\psi(3770) decays, and could be a key towards a full understanding of the mysterious ψ(3770)\psi(3770) non-DDˉD\bar{D} decay mechanism.Comment: 11 pages, 4 figures, version to appear in Phys. Rev.

    Electronic band gaps and transport in aperiodic graphene superlattices of Thue-Morse sequence

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    We have studied the electronic properties in aperiodic graphene superlattices of Thue-Morse sequence. Although the structure is aperiodic, an unusual Dirac point (DP) does exist and its location is exactly at the position of the zero-averaged wave number (zero-kˉ)\bar{k}). Furthermore, the zero-kˉ\bar{k} gap associated with the DP is robust against the lattice constants and the incident angles, and multi-DPs can appear under the suitable conditions. A resultant controllability of electron transport in Thue-Morse sequence is predicted, which may facilitate the development of many graphene-based electronics.Comment: Accepted for publication in Applied Physics Letters; 4 pagese, 5 figure
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