28,586 research outputs found

    Near-field angular distributions of high velocity ions for low-power hall thrusters

    Get PDF
    Experimental angular distributions of high-energy primary ions in the near-field region of a small Hall thruster between 50-200 mm downstream of the thruster exit plane at a range of centerline angles have been determined using a highly-collimated, energy-selective diagnostic probe. The measurements reveal a wide angular distribution of ions exiting the thruster channel and the formation of a strong, axially-directed jet of ions along the thruster centerline. Comparisons are made to other experimental determinations as applicable

    The volumetric rate of calcium-rich transients in the local universe

    Get PDF
    We present a measurement of the volumetric rate of `calcium-rich' optical transients in the local universe, using a sample of three events from the Palomar Transient Factory (PTF). This measurement builds on a detailed study of the PTF transient detection efficiencies, and uses a Monte Carlo simulation of the PTF survey. We measure the volumetric rate of calcium-rich transients to be higher than previous estimates: 1.210.39+1.13×1051.21^{+1.13}_{-0.39}\times10^{-5} events yr1^{-1} Mpc3^{-3}. This is equivalent to 33-94% of the local volumetric type Ia supernova rate. This calcium-rich transient rate is sufficient to reproduce the observed calcium abundances in galaxy clusters, assuming an asymptotic calcium yield per calcium-rich event of ~0.05M\mathrm{M}_{\odot}. We also study the PTF detection efficiency of these transients as a function of position within their candidate host galaxies. We confirm as a real physical effect previous results that suggest calcium-rich transients prefer large physical offsets from their host galaxies.Comment: Accepted for publication in ApJ. 9 pages, 5 figure

    A thin rivulet or ridge subject to a uniform transverse shear stress at its free surface due to an external airflow

    Get PDF
    We use the lubrication approximation to analyse three closely related problems involving a thin rivulet or ridge (i.e. a two-dimensional droplet) of fluid subject to a prescribed uniform transverse shear stress at its free surface due to an external airflow, namely a rivulet draining under gravity down a vertical substrate, a rivulet driven by a longitudinal shear stress at its free surface, and a ridge on a horizontal substrate, and find qualitatively similar behaviour for all three problems. We show that, in agreement with previous numerical studies, the free surface profile of an equilibrium rivulet/ridge with pinned contact lines is skewed as the shear stress is increased from zero, and that there is a maximum value of the shear stress beyond which no solution with prescribed semi-width is possible. In practice, one or both of the contact lines will de-pin before this maximum value of the shear stress is reached, and so we consider situations in which the rivulet/ridge de-pins at one or both contact lines. In the case of de-pinning only at the advancing contact line, the rivulet/ridge is flattened and widened as the shear stress is increased from its critical value, and there is a second maximum value of the shear stress beyond which no solution with a prescribed advancing contact angle is possible. In contrast, in the case of de-pinning only at the receding contact line, the rivulet/ridge is thickened and narrowed as the shear stress is increased from its critical value, and there is a solution with a prescribed receding contact angle for all values of the shear stress. In general, in the case of de-pinning at both contact lines there is a critical “yield” value of the shear stress beyond which no equilibrium solution is possible and the rivulet/ridge will evolve unsteadily. In an Appendix we show that an equilibrium rivulet/ridge with prescribed flux/area is quasi-statically stable to two-dimensional perturbations

    A thin rivulet or ridge subject to a uniform transverse\ud shear stress at its free surface due to an external airflow

    Get PDF
    We use the lubrication approximation to analyse three closely related problems involving a thin rivulet or ridge (i.e. a two-dimensional droplet) of fluid subject to a prescribed uniform transverse shear stress at its free surface due to an external airflow, namely a rivulet draining under gravity down a vertical substrate, a rivulet driven by a longitudinal shear stress at its free surface, and a ridge on a horizontal substrate, and find qualitatively similar behaviour for all three problems. We show that, in agreement with previous numerical studies, the free surface profile of an equilibrium rivulet/ridge with pinned contact lines is skewed as the shear stress is increased from zero, and that there is a maximum value of the shear stress beyond which no solution with prescribed semi-width is possible. In practice, one or both of the contact lines will de-pin before this maximum value of the shear stress is reached, and so we consider situations in which the rivulet/ridge de-pins at one or both contact lines. In the case of de-pinning only at the advancing contact line, the rivulet/ridge is flattened and widened as the shear stress is increased from its critical value, and there is a second maximum value of the shear stress beyond which no solution with a prescribed advancing contact angle is possible. In contrast, in the case of de-pinning only at the receding contact line, the rivulet/ridge is thickened and narrowed as the shear stress is increased from its critical value, and there is a solution with a prescribed receding contact angle for all values of the shear stress. In general, in the case of de-pinning at both contact lines there is a critical “yield” value of the shear stress beyond which no equilibrium solution is possible and the rivulet/ridge will evolve unsteadily. In an Appendix we show that an equilibrium rivulet/ridge with prescribed flux/area is quasi-statically stable to two-dimensional perturbations

    Occupational Therapy Students’ Perspectives of Professionalism: An Exploratory Study

    Get PDF
    Background: Professionalism is a dynamic, socially constructed idea, rendering it difficult to comprehend. Though characterized by the demonstration of values and behaviors, its meaning has not been fully explored and remains tacit. To explore how first- and second-year master’s of occupational therapy students conceptualize professionalism. Method: This qualitative pilot study evolved from an interpretivist theoretical perspective. Convenience sampling yielded four first-year and seven second-year students from one entry-level master’s program to participate in two separate focus groups. Line-by-line constant comparison methods were used to analyze the data and identify categories. An audit trail, peer debriefing, and member checking were employed. Results: Data analysis of the first-year focus group generated three categories: Searching for explicit examples, Responsibility to the profession, and Building and fulfilling societal responsibility. Analysis of the second-year focus group yielded two categories: Professional values and behaviors and Professionalism as socially constructed. Conclusion: Professionalism is a dynamic concept requiring nuanced understandings specific to context. Students should be encouraged to develop reflective abilities allowing them to analyze and act in a way that is most appropriate for the situation. Understanding students’ conceptualizations of professionalism may better allow occupational therapy regulators, managers, and academic and fieldwork educators to identify teaching and research priorities

    Radon--Nikodym representations of Cuntz--Krieger algebras and Lyapunov spectra for KMS states

    Full text link
    We study relations between (H,β)(H,\beta)--KMS states on Cuntz--Krieger algebras and the dual of the Perron--Frobenius operator LβH\mathcal{L}_{-\beta H}^{*}. Generalising the well--studied purely hyperbolic situation, we obtain under mild conditions that for an expansive dynamical system there is a one--one correspondence between (H,β)(H,\beta)--KMS states and eigenmeasures of LβH\mathcal{L}_{-\beta H}^{*} for the eigenvalue 1. We then consider representations of Cuntz--Krieger algebras which are induced by Markov fibred systems, and show that if the associated incidence matrix is irreducible then these are \ast--isomorphic to the given Cuntz--Krieger algebra. Finally, we apply these general results to study multifractal decompositions of limit sets of essentially free Kleinian groups GG which may have parabolic elements. We show that for the Cuntz--Krieger algebra arising from GG there exists an analytic family of KMS states induced by the Lyapunov spectrum of the analogue of the Bowen--Series map associated with GG. Furthermore, we obtain a formula for the Hausdorff dimensions of the restrictions of these KMS states to the set of continuous functions on the limit set of GG. If GG has no parabolic elements, then this formula can be interpreted as the singularity spectrum of the measure of maximal entropy associated with GG.Comment: 30 pages, minor changes in the proofs of Theorem 3.9 and Fact
    corecore