89,684 research outputs found

    Nuclear Three-body Force Effect on a Kaon Condensate in Neutron Star Matter

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    We explore the effects of a microscopic nuclear three-body force on the threshold baryon density for kaon condensation in chemical equilibrium neutron star matter and on the composition of the kaon condensed phase in the framework of the Brueckner-Hartree-Fock approach. Our results show that the nuclear three-body force affects strongly the high-density behavior of nuclear symmetry energy and consequently reduces considerably the critical density for kaon condensation provided that the proton strangeness content is not very large. The dependence of the threshold density on the symmetry energy becomes weaker as the proton strangeness content increases. The kaon condensed phase of neutron star matter turns out to be proton-rich instead of neutron-rich. The three-body force has an important influence on the composition of the kaon condensed phase. Inclusion of the three-body force contribution in the nuclear symmetry energy results in a significant reduction of the proton and kaon fractions in the kaon condensed phase which is more proton-rich in the case of no three-body force. Our results are compared to other theoretical predictions by adopting different models for the nuclear symmetry energy. The possible implications of our results for the neutron star structure are also briefly discussed.Comment: 15 pages, 5 figure

    Bulk Matter and the Boundary Quantum Null Energy Condition

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    We investigate the quantum null energy condition (QNEC) in holographic CFTs, focusing on half-spaces and particular classes of states. We present direct, and in certain cases nonperturbative, calculations for both the diagonal and off- diagonal variational derivatives of entanglement entropy. In d > 2, we find that the QNEC is saturated. We compute relations between the off-diagonal variation of entanglement, boundary relative entropy, and the bulk stress tensor. Strong subadditivity then leads to energy conditions in the bulk. In d = 2, we find that the QNEC is in general not saturated when the Ryu-Takayanagi surface intersects bulk matter. Moreover, when bulk matter is present the QNEC can imply new bulk energy conditions. For a simple class of states, we derive an example that is stronger than the bulk averaged null energy condition and reduces to it in certain limits.Comment: 22 page

    Heavy Quarkonium Production at LHC through WW Boson Decays

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    The production of the heavy (ccˉ)(c\bar{c})-quarkonium, (cbˉ)(c\bar{b})-quarkonium and (bbˉ)(b\bar{b})-quarkonium states ((QQˉ)(Q\bar{Q'})-quarkonium for short), via the W+W^+ semi-inclusive decays, has been systematically studied within the framework of the non-relativistic QCD. In addition to the two color-singlet SS-wave states, we also discuss the production of the four color-singlet PP-wave states (QQˉ)(1P1)1>|(Q\bar{Q'})(^1P_1)_{\bf 1}> and (QQˉ)(3PJ)1>(Q\bar{Q'})(^3P_J)_{\bf 1}> (with J=(1,2,3)J=(1,2,3)) together with the two color-octet components (QQˉ)(1S0)8>|(Q\bar{Q'})(^1S_0)_{\bf 8}> and (QQˉ)(3S1)8>|(Q\bar{Q'})(^3S_1)_{\bf 8}>. Improved trace technology is adopted to derive the simplified analytic expressions at the amplitude level, which shall be useful for dealing with the following cascade decay channels. At the LHC with the luminosity L1034cm2s1{\cal L}\propto 10^{34}cm^{-2}s^{-1} and the center-of-mass energy S=14\sqrt{S}=14 TeV, sizable heavy-quarkonium events can be produced through the W+W^+ boson decays, i.e. 2.57×1062.57\times10^6 ηc\eta_c, 2.65×1062.65\times10^6 J/ΨJ/\Psi and 2.40×1062.40\times10^6 PP-wave charmonium events per year can be obtained; and 1.01×1051.01\times10^5 BcB_c, 9.11×1049.11\times10^4 BcB^*_c and 3.16×1043.16\times10^4 PP-wave (cbˉ)(c\bar{b})-quarkonium events per year can be obtained. Main theoretical uncertainties have also been discussed. By adding the uncertainties caused by the quark masses in quadrature, we obtain ΓW+(ccˉ)+csˉ=524.8258.4+396.3\Gamma_{W^+\to (c\bar{c})+c\bar{s}} =524.8^{+396.3}_{-258.4} KeV, ΓW+(cbˉ)+bsˉ=13.53.29+4.73\Gamma_{W^+\to (c\bar{b})+b\bar{s}} =13.5^{+4.73}_{-3.29} KeV, ΓW+(cbˉ)+ccˉ=1.740.73+1.98\Gamma_{W^+\to (c\bar{b})+c\bar{c}}= 1.74^{+1.98}_{-0.73} KeV and ΓW+(bbˉ)+cbˉ=38.69.69+13.4\Gamma_{W^+\to (b\bar{b})+c\bar{b}}= 38.6^{+13.4}_{-9.69} eV.Comment: 24 pages, 12 figures. References updated. To be published in Phys.Rev. D. To match the published versio

    Microscopic three-body forces and kaon condensation in cold neutrino-trapped matter

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    We investigate the composition and the equation of state of the kaon condensed phase in neutrino-free and neutrino-trapped star matter within the framework of the Brueckner-Hartree-Fock approach with three-body forces. We find that neutrino trapping shifts the onset density of kaon condensation to a larger baryon density, and reduces considerably the kaon abundance. As a consequence, when kaons are allowed, the equation of state of neutrino-trapped star matter becomes stiffer than the one of neutrino free matter. The effects of different three-body forces are compared and discussed. Neutrino trapping turns out to weaken the role played by the symmetry energy in determining the composition of stellar matter, and thus reduces the difference between the results obtained by using different three-body forces.Comment: 9 pages, 7 figures, accepted in Phys. Rev.

    On Fast and Robust Information Spreading in the Vertex-Congest Model

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    This paper initiates the study of the impact of failures on the fundamental problem of \emph{information spreading} in the Vertex-Congest model, in which in every round, each of the nn nodes sends the same O(logn)O(\log{n})-bit message to all of its neighbors. Our contribution to coping with failures is twofold. First, we prove that the randomized algorithm which chooses uniformly at random the next message to forward is slow, requiring Ω(n/k)\Omega(n/\sqrt{k}) rounds on some graphs, which we denote by Gn,kG_{n,k}, where kk is the vertex-connectivity. Second, we design a randomized algorithm that makes dynamic message choices, with probabilities that change over the execution. We prove that for Gn,kG_{n,k} it requires only a near-optimal number of O(nlog3n/k)O(n\log^3{n}/k) rounds, despite a rate of q=O(k/nlog3n)q=O(k/n\log^3{n}) failures per round. Our technique of choosing probabilities that change according to the execution is of independent interest.Comment: Appears in SIROCCO 2015 conferenc
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