3,910 research outputs found

    Tailoring chaotic motion of microcavity photons in ray and wave dynamics by tuning the curvature of space

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    Microcavity photon dynamics in curved space is an emerging interesting area at the crossing point of nanophotonics, chaotic science and non-Euclidean geometry. We report the sharp difference between the regular and chaotic motions of cavity photons subjected to the varying space curvature. While the island modes of regular motion rise in the phase diagram in the curved space, the chaotic modes show special mechanisms to adapt to the space curvature, including the fast diffusion of ray dynamics, and the localization and hybridization of the Husimi wavepackets among different periodic orbits. These obser-vations are unique effects enabled by the combination of the chaotic trajectory, the wave nature of light and the non-Euclidean orbital motion, and therefore make the system a versatile optical simulator for chaotic science under quan-tum mechanics in curved space-time

    Precise determination of the pole position of the exotic Zc(3900)Z_c(3900)

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    We perform a unified description of the experimental data of the Ο€+Ο€βˆ’\pi^+\pi^- and J/ΟˆΟ€Β±J/\psi\pi^\pm invariant mass spectra for e+eβˆ’β†’J/ΟˆΟ€+Ο€βˆ’e^+e^- \rightarrow J/\psi \pi^+\pi^- and the D0Dβˆ—βˆ’D^0 D^{\ast-} mass spectrum for e+eβˆ’β†’D0Dβˆ—βˆ’Ο€+e^+e^- \rightarrow D^0 D^{\ast-} \pi^+ at e+eβˆ’e^+e^- center-of-mass energies 4.23 and 4.26 GeV. The analysis takes into account open-charm meson loops that contain triangle singularities, the J/ΟˆΟ€J/\psi\pi-DDΛ‰βˆ—D\bar D^* coupled-channel interaction respecting unitarity, and the strong ππ\pi\pi-KKΛ‰K\bar K final state interaction using dispersion relations. The analysis leads to a precise determination of the Zc(3900)Z_c(3900) pole with the pole mass and width (3880.5Β±2.6)(3880.5 \pm 2.6) MeV and (25.5Β±2.5)(25.5 \pm 2.5) MeV, respectively, and hints at that the DDΛ‰βˆ—D\bar D^* molecular and non-molecular components are of similar importance in the Zc(3900)Z_c(3900) formation.Comment: 15 pages, 4 figure

    Theoretical Analysis on Deflagration-to-Detonation Transition

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    The study on deflagration-to-detonation transition (DDT) is very important because this mechanism has relevance to safety issues in industries, where combustible premixed gases are in general use. However, the quantitative prediction of DDT is one of the major unsolved problems in combustion and detonation theory to date. In this paper, the DDT process is studied theoretically and the critical condition is given by a concise theoretical expression. The results show that a deflagration wave propagating with about 60% Chapman-Jouguet (C-J) detonation velocity is a critical condition. This velocity is the maximum propagating velocity of a deflagration wave and almost equal to the sound speed of combustion products. When this critical conation is reached, a C-J detonation is triggered immediately. This is the quantitative criteria of the DDT process
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