4,995 research outputs found

    Gas kinematics and star formation in the filamentary molecular cloud G47.06+0.26

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    We performed a multi-wavelength study toward the filamentary cloud G47.06+0.26 to investigate the gas kinematics and star formation. We present the 12CO (J=1-0), 13CO (J=1-0) and C18O (J=1-0) observations of G47.06+0.26 obtained with the Purple Mountain Observation (PMO) 13.7 m radio telescope to investigate the detailed kinematics of the filament. The 12CO (J=1-0) and 13CO (J=1-0) emission of G47.06+0.26 appear to show a filamentary structure. The filament extends about 45 arcmin (58.1 pc) along the east-west direction. The mean width is about 6.8 pc, as traced by the 13CO (J=1-0) emission. G47.06+0.26 has a linear mass density of about 361.5 Msun/pc. The external pressure (due to neighboring bubbles and H II regions) may help preventing the filament from dispersing under the effects of turbulence. From the velocity-field map, we discern a velocity gradient perpendicular to G47.06+0.26. From the Bolocam Galactic Plane Survey (BGPS) catalog, we found nine BGPS sources in G47.06+0.26, that appear to these sources have sufficient mass to form massive stars. We obtained that the clump formation efficiency (CFE) is about 18% in the filament. Four infrared bubbles were found to be located in, and adjacent to, G47.06+0.26. Particularly, infrared bubble N98 shows a cometary structure. CO molecular gas adjacent to N98 also shows a very intense emission. H II regions associated with infrared bubbles can inject the energy to surrounding gas. We calculated the kinetic energy, ionization energy, and thermal energy of two H II regions in G47.06+0.26. From the GLIMPSE I catalog, we selected some Class I sources with an age of about 100000 yr, which are clustered along the filament. The feedback from the H II regions may cause the formation of a new generation of stars in filament G47.06+0.26.Comment: 10 pages, 11 figures, accepted for publication in A&

    Choosing the pp in LpL_p loss: rate adaptivity on the symmetric location problem

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    Given univariate random variables Y1,,YnY_1, \ldots, Y_n with the Uniform(θ01,θ0+1)\text{Uniform}(\theta_0 - 1, \theta_0 + 1) distribution, the sample midrange Y(n)+Y(1)2\frac{Y_{(n)}+Y_{(1)}}{2} is the MLE for θ0\theta_0 and estimates θ0\theta_0 with error of order 1/n1/n, which is much smaller compared with the 1/n1/\sqrt{n} error rate of the usual sample mean estimator. However, the sample midrange performs poorly when the data has say the Gaussian N(θ0,1)N(\theta_0, 1) distribution, with an error rate of 1/logn1/\sqrt{\log n}. In this paper, we propose an estimator of the location θ0\theta_0 with a rate of convergence that can, in many settings, adapt to the underlying distribution which we assume to be symmetric around θ0\theta_0 but is otherwise unknown. When the underlying distribution is compactly supported, we show that our estimator attains a rate of convergence of n1αn^{-\frac{1}{\alpha}} up to polylog factors, where the rate parameter α\alpha can take on any value in (0,2](0, 2] and depends on the moments of the underlying distribution. Our estimator is formed by the γ\ell^\gamma-center of the data, for a γ2\gamma\geq2 chosen in a data-driven way -- by minimizing a criterion motivated by the asymptotic variance. Our approach can be directly applied to the regression setting where θ0\theta_0 is a function of observed features and motivates the use of γ\ell^\gamma loss function for γ>2\gamma > 2 in certain settings.Comment: 60 pages; 7 figure

    Focal Spot, Winter 1983/84

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    https://digitalcommons.wustl.edu/focal_spot_archives/1036/thumbnail.jp

    Demonstration of Einstein-Podolsky-Rosen Steering with Enhanced Subchannel Discrimination

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    Einstein-Podolsky-Rosen (EPR) steering describes a quantum nonlocal phenomenon in which one party can nonlocally affect the other's state through local measurements. It reveals an additional concept of quantum nonlocality, which stands between quantum entanglement and Bell nonlocality. Recently, a quantum information task named as subchannel discrimination (SD) provides a necessary and sufficient characterization of EPR steering. The success probability of SD using steerable states is higher than using any unsteerable states, even when they are entangled. However, the detailed construction of such subchannels and the experimental realization of the corresponding task are still technologically challenging. In this work, we designed a feasible collection of subchannels for a quantum channel and experimentally demonstrated the corresponding SD task where the probabilities of correct discrimination are clearly enhanced by exploiting steerable states. Our results provide a concrete example to operationally demonstrate EPR steering and shine a new light on the potential application of EPR steering.Comment: 16 pages, 8 figures, appendix include
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