22,921 research outputs found

    The recoil correction and spin-orbit force for the possible Bβˆ—BΛ‰βˆ—B^* \bar{B}^{*} and Dβˆ—DΛ‰βˆ—D^* \bar{D}^{*} states

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    In the framework of the one-boson exchange model, we have calculated the effective potentials between two heavy mesons Bβˆ—BΛ‰βˆ—B^* \bar{B}^{*} and Dβˆ—DΛ‰βˆ—D^* \bar{D}^{*} from the t- and u-channel Ο€\pi-, Ξ·\eta-, ρ\rho-, Ο‰\omega- and Οƒ\sigma-meson exchanges. We keep the recoil corrections to the Bβˆ—BΛ‰βˆ—B^* \bar{B}^{*} and Dβˆ—DΛ‰βˆ—D^* \bar{D}^{*} systems up to O(1M2)O(\frac{1}{M^2}), which turns out to be important for the very loosely bound molecular states. Our numerical results show that the momentum-related corrections are favorable to the formation of the molecular states in the IG=1+I^G=1^+, JPC=1+βˆ’J^{PC}=1^{+-} in the Bβˆ—BΛ‰βˆ—B^* \bar{B}^{*} and Dβˆ—DΛ‰βˆ—D^* \bar{D}^{*} systems.Comment: 12 pages, 9 figures. arXiv admin note: substantial text overlap with arXiv:1403.404

    Hidden-Charm Tetraquarks and Charged Zc States

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    Experimentally several charged axial-vector hidden-charm states were reported. Within the framework of the color-magnetic interaction, we have systematically considered the mass spectrum of the hidden-charm and hidden-bottom tetraquark states. It is impossible to accommodate all the three charged states Zc(3900)Z_c(3900), Zc(4025)Z_c(4025) and Zc(4200)Z_c(4200) within the axial vector tetraquark spectrum simultaneously. Not all these three states are tetraquark candidates. Moreover, the eigenvector of the chromomagnetic interaction contains valuable information of the decay pattern of the tetraquark states. The dominant decay mode of the lowest axial vector tetraquark state is J/ΟˆΟ€J/\psi \pi while its Dβˆ—DΛ‰D^*\bar{D} and DΛ‰βˆ—Dβˆ—\bar{D}^*D^* modes are strongly suppressed, which is in contrast with the fact that the dominant decay mode of Zc(3900)Z_c(3900) and Zc(4025)Z_c(4025) is DΛ‰Dβˆ—\bar{D}D^* and DΛ‰βˆ—Dβˆ—\bar{D}^*D^* respectively. We emphasize that all the available experimental information indicates that Zc(4200)Z_c(4200) is a very promising candidate of the lowest axial vector hidden-charm tetraquark state

    The meson-exchange model for the ΛΛˉ\Lambda\bar{\Lambda} interaction

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    In the present work, we apply the one-boson-exchange potential (OBEP) model to investigate the possibility of Y(2175) and Ξ·(2225)\eta(2225) as bound states of ΛΛˉ(3S1)\Lambda\bar{\Lambda}(^3S_1) and ΛΛˉ(1S0)\Lambda\bar{\Lambda}(^1S_0) respectively. We consider the effective potential from the pseudoscalar Ξ·\eta-exchange and Ξ·β€²\eta^{'}-exchange, the scalar Οƒ\sigma-exchange, and the vector Ο‰\omega-exchange and Ο•\phi-exchange. The Ξ·\eta and Ξ·β€²\eta^{'} meson exchange potential is repulsive force for the state 1S0^1S_0 and attractive for 3S1^3S_1. The results depend very sensitively on the cutoff parameter of the Ο‰\omega-exchange (Λω\Lambda_{\omega}) and least sensitively on that of the Ο•\phi-exchange (Λϕ\Lambda_{\phi}). Our result suggests the possible interpretation of Y(2175) and Ξ·(2225)\eta(2225) as the bound states of ΛΛˉ(3S1)\Lambda\bar{\Lambda}(^3S_1) and ΛΛˉ(1S0)\Lambda\bar{\Lambda}(^1S_0) respectively
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