64,210 research outputs found

    Isospin breaking, coupled-channel effects, and X(3872)

    Full text link
    We re-investigate the possibility of X(3872) as a DDˉD\bar{D}^* molecule with JPC=1++J^{PC}=1^{++} within the framework of both the one-pion-exchange (OPE) model and the one-boson-exchange (OBE) model. After careful treatment of the S-D wave mixing, the mass difference between the neutral and charged D(D)D(D^*) mesons and the coupling of the D(D)D(D^*) pair to DDˉD^*\bar{D}^*, a loosely bound molecular state X(3872) emerges quite naturally with large isospin violation in its flavor wave function. For example, the isovector component is 26.24% if the binding energy is 0.30 MeV, where the isospin breaking effect is amplified by the tiny binding energy. After taking into account the phase space difference and assuming the 3π3\pi and 2π2\pi come from a virtual omega and rho meson respectively, we obtain the ratio of these two hidden-charm decay modes: B(X(3872)π+ππ0J/ψ)/B(X(3872)π+πJ/ψ)=0.42\mathcal{B}(X(3872)\rightarrow \pi^+\pi^-\pi^0 J/\psi)/\mathcal{B}(X(3872)\rightarrow \pi^+\pi^- J/\psi)=0.42 for the binding energy being 0.3 MeV, which is consistent with the experimental value.Comment: published in Phys. Rev.

    Forward Production of Protons and Pions in Heavy-ion Collisions

    Full text link
    The problem of forward production of hadrons in heavy-ion collision at RHIC is revisited with modification of the theoretical treatment on the one hand and with the use of new data on the other. The basic formalism for hadronization remains the same as before, namely, recombination, but the details of momentum degradation and quark regeneration are improved. Recent data on the p/pi and pbar/p ratios are used to constrain the value of the degradation parameter. The p_T spectrum of the average charged particles is well reproduced. A prediction on the p_T dependence of the pbar/p ratio at eta=3.2 is made.Comment: 17 pages in LaTeX including 5 figures in ep

    The recoil correction and spin-orbit force for the possible BBˉB^* \bar{B}^{*} and DDˉD^* \bar{D}^{*} states

    Full text link
    In the framework of the one-boson exchange model, we have calculated the effective potentials between two heavy mesons BBˉB^* \bar{B}^{*} and DDˉD^* \bar{D}^{*} from the t- and u-channel π\pi-, η\eta-, ρ\rho-, ω\omega- and σ\sigma-meson exchanges. We keep the recoil corrections to the BBˉB^* \bar{B}^{*} and DDˉD^* \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+J^{PC}=1^{+-} in the BBˉB^* \bar{B}^{*} and DDˉD^* \bar{D}^{*} systems.Comment: 12 pages, 9 figures. arXiv admin note: substantial text overlap with arXiv:1403.404

    Deuteron-like states composed of two doubly charmed baryons

    Full text link
    We present a systematic investigation of the possible molecular states composed of a pair of doubly charmed baryons (ΞccΞcc\Xi_{cc}\Xi_{cc}) or one doubly charmed baryon and one doubly charmed antibaryon (ΞccΞˉcc)(\Xi_{cc}\bar{\Xi}_{cc}) within the framework of the one-boson-exchange-potential model. For the spin-triplet systems, we take into account the mixing between the 3S1{}^3S_1 and 3D1{}^3D_1 channels. For the baryon-baryon system ΞccΞcc\Xi_{cc}\Xi_{cc} with (R,I)=(3ˉ,1/2)(R,I) = (\bar{3}, 1/2) and (3ˉ,0)(\bar{3}, 0), where RR and II represent the group representation and the isospin of the system, respectively, there exist loosely bound molecular states. For the baryon-antibaryon system ΞccΞˉcc\Xi_{cc}\bar{\Xi}_{cc} with (R,I)=(8,1)(R,I) = (8, 1), (8,1/2)(8, 1/2) and (8,0)(8,0), there also exist deuteron-like molecules. The BccBˉccB_{cc}\bar{B}_{cc} molecular states may be produced at LHC. The proximity of their masses to the threshold of two doubly charmed baryons provides a clean clue to identify them.Comment: 18 pages, 8 figure

    Analytical result on the supercurrent through a superconductor/quantum-dot/superconductor junction

    Full text link
    We present an analytical result for the supercurrent across a superconductor/quantum-dot/superconductor junction. By converting the current integration into a special contour integral, we can express the current as a sum of the residues of poles. These poles are real and give a natural definition of the Andreev bound states. We also use the exact result to explain some features of the supercurrent transport behavior.Comment: 8 pages, 2 figure

    Possible hadronic molecules composed of the doubly charmed baryon and nucleon

    Full text link
    We perform a systematical investigation of the possible deuteron-like bound states with configuration ΞccN(Nˉ)\Xi_{cc}N (\bar{N}), where N(Nˉ)N(\bar{N}) denotes the nucleon (anti-nucleon), in the framework of the one-boson-exchange-potential model. In the spin-triplet sector we take into account both the 3S1{}^3S_1 and 3D1{}^3D_1 channels due to non-vanishing tensor force. There exist several candidates of the loosely bound molecular states for the ΞccN\Xi_{cc}N and ΞccNˉ\Xi_{cc}\bar{N} systems, which lie below the threshold of ΛcΛc\Lambda_c\Lambda_c or ΛcΛˉc\Lambda_c{\bar\Lambda}_c. We also investigate the possible loosely bound states with configurations ΛcN(Nˉ)\Lambda_cN(\bar{N}) and ΣcN(Nˉ)\Sigma_cN(\bar{N}). These molecular candidates may be searched for at Belle II and LHC in the near future.Comment: 14 pages, 5 figure

    Chiral Perturbation Theory and the BˉBˉ\bar B \bar B Strong Interaction

    Full text link
    We have calculated the potentials of the heavy (charmed or bottomed) pseudoscalar mesons up to O(ϵ2)O(\epsilon^2) with the heavy meson chiral perturbation theory. We take into account the contributions from the football, triangle, box, and crossed diagrams with the 2ϕ\phi exchange and one-loop corrections to the contact terms. We notice that the total 2ϕ\phi-exchange potential alone is attractive in the small momentum region in the channel BˉBˉI=1{\bar B \bar B}^{I=1}, BˉsBˉsI=0{\bar B_s \bar B_s}^{I=0}, or BˉBˉsI=1/2{\bar B \bar B_s}^{I=1/2}, while repulsive in the channel BˉBˉI=0{\bar B \bar B}^{I=0}. Hopefully the analytical chiral structures of the potentials may be useful in the extrapolation of the heavy meson interaction from lattice QCD simulation.Comment: 14 pages, 8 figures, 4 tables; discussion extended, references added, version published in Phys. Rev.
    corecore