388 research outputs found

    (2-Acetyl­phenolato)(2,2′-bipyridine)nitratocopper(II)

    Get PDF
    In the title compound, [Cu(C8H7O2)(NO3)(C10H8N2)], the CuII ion is five-coordinate in a distorted square-pyramidal geometry. The basal positions are occupied by two N atoms from a 2,2′-bipyridine ligand and two O atoms from the 2-acetyl­phenolate anion. The axial position is occupied by one O atom of a nitrate anion. In the bipyridine ligand, the two pyridine rings are slightly twisted by an angle of 3.5 (1)°. The crystal structure is stabilized by C—H⋯O hydrogen bond

    A Unified Geometric Model of Repeating and Non-Repeating Fast Radio Bursts

    Full text link
    Fast radio bursts (FRBs) are millisecond-duration extragalactic radio transients. They apparently fall into repeaters and non-repeaters. However, such a classification has lacked a motivation on the physical picture. Here we propose a unified geometric model to distinguish between the repeaters and non-repeaters, in which the quasi-tangential (QT) propagation effect within the magnetospheric polar cap of a neutron star is considered. In this model, the non-repeaters arise from the sources whose emitting region has a smaller impact angle with respect to the magnetic axis, while the repeaters come from the sources whose emitting region has a larger impact angle. The observational discriminant polarization properties between the repeaters and non-repeaters are an important clue to verifying this unified geometric model since the polarization is sensitive to the QT propagation effect. Moreover, our model effectively explains all of the other discriminant properties, including bandwidth, duration, peak luminosity, energy, brightness temperature, time-frequency downward drifting, and repetition rate, providing compelling evidence for the magnetospheric origin of FRBs.Comment: 16 pages, 8 figure

    Quasi-two-body decays Bc→D∗h→DπhB_c\to D^*h\to D\pi h in the perturbative QCD

    Full text link
    In this work, we investigate the quasi-two-body decays Bc→D∗h→DπhB_c\to D^*h\to D\pi h with h=(K0,π0,η,η′)h = (K^0,\pi^0,\eta,\eta^{\prime}) using the perturbative QCD(PQCD) approach. The description of final state interactions between the DπD\pi pair is achieved through the two-meson distribution amplitudes(DAs), which are normalized to the time-like form factor. The PQCD predictions on the branching ratios of the quasi-two-body decays Bc→D∗h→DπhB_c\to D^*h\to D\pi h show an obvious hierarchy: Br(Bc+→D∗+K0→D0π+K0)=(5.22−0.74+0.86)×10−6,Br(Bc+→D∗+π0→D0π+π0)=(0.93±0.26)×10−7,Br(Bc+→D∗+η→D0π+η)=(2.83−0.52+0.59)×10−8Br(B_{c}^+ \to D^{*+} K^{0}\to D^0\pi^+K^{0})=({5.22}_{-0.74}^{+0.86})\times{10}^{-6}, Br(B_{c}^+ \to D^{*+} \pi^{0}\to D^0\pi^+\pi^{0})=(0.93\pm0.26)\times{10}^{-7}, Br(B_{c}^+ \to D^{*+} \eta\to D^0\pi^+\eta) =({2.83}_{-0.52}^{+0.59})\times{10}^{-8} and Br(Bc+→D∗+η′→D0π+η′)=(1.89−0.36+0.40)×10−8Br(B_{c}^+ \to D^{*+} \eta^\prime\to D^0\pi^+\eta^\prime)=({1.89}_{-0.36}^{+0.40})\times{10}^{-8}. From the invariant mass mDπm_{D\pi}-dependence of the decay spectrum for each channel, one can find that the branching fraction is concentrated in a narrow region around the D∗D^{*} pole mass. So one can obtain the branching ratios for the corresponding two-body decays Bc→D∗+hB_c\to D^{*+}h under the narrow width approximation. We find that the branching ratios of the decays Bc→D∗+hB_c\to D^{*+}h are consistent well with the previous PQCD calculations within errors. These predictions will be tested by the future experiments.Comment: 12 pages, 3 figures, accepted for publication in Chin. Phys.

    Dirac Spectra and Edge States in Honeycomb Plasmonic Lattices

    Full text link
    We study theoretically the dispersion of plasmonic honeycomb lattices and find Dirac spectra for both dipole and quadrupole modes. Zigzag edge states derived from Dirac points are found in ribbons of these honeycomb plasmonic lattices. The zigzag edge states for out-of-plane dipole modes are closely analogous to the electronic ones in graphene nanoribbons. The edge states for in-plane dipole modes and quadrupole modes, however, have rather unique characters due to the vector nature of the plasmonic excitations. The conditions for the existence of plasmonic edge states are derived analytically.Comment: 4 pages, 4 figure
    • …
    corecore