289 research outputs found

    Quality Delivered: How a Pandemic Fostered Innovation and Creative Solutions in Clinical Education

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    Background: Clinical education placements for students enrolled in healthcare programs were abruptly upended in March 2020 due to COVID-19. Programs were faced with decisions of how to mitigate substantive challenges due to an unforeseen pandemic within timeframes that would align with curricular sequences and graduation dates. Schools quickly modified curriculum formats, implemented alternative teaching and learning instruction and developed safety protocols to protect students, clinical faculty, and patients. Purpose: The aim of this study explored the strategies employed by one physical therapy school’s clinical education team, which resulted in successful completion of clinical course requirements and on-time graduation. Method: Data was collected on a single cohort of eighty (n=80) students who experienced changes in the timing, location, and/or progression of their clinical experiences due to COVID-19 related complications. The use of innovative clinically-oriented teaching strategies including web-based patient case simulation, virtual grand rounds, and other creative learning activities effectively supported student engagement both in and outside of clinical settings. Alternative learning strategies provided students the opportunity to progress through the clinical education curriculum, meet educational objectives, and satisfy the standard requirements by the Commission on Accreditation in Physical Therapy Education (CAPTE). Performance on the Clinical Performance Instrument (CPI) for the cohort of students affected by COVID-19 was compared to a cohort from 2019 who were not affected by COVID-19 related issues. Results: Analysis using Mann Whitney U statistics showed there were no significant differences in performance on the CPI between the groups (p=0.874). Conclusion: Looking forward, there is an opportunity for schools to build on what was learned during the pandemic and apply those strategies to other non-pandemic related situations with successful outcomes. Innovative teaching and learning strategies can help to bridge the gap of time out of clinic for any student who may experience an interruption in clinical education due to injury, illness, or other situation, and can provide a way for students to progress successfully through their physical therapy education

    Resummation scheme for 3d Yang-Mills and the two-loop magnetic mass for hot gauge theories

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    Perturbation theory for non-Abelian gauge theories at finite temperature is plagued by infrared divergences caused by magnetic soft modes ∼g2T\sim g^2T, which correspond to the fields of a 3d Yang-Mills theory. We revisit a gauge invariant resummation scheme to solve this problem by self-consistent mass generation using an auxiliary scalar field, improving over previous attempts in two respects. First, we generalise earlier SU(2) treatments to SU(N). Second, we obtain a gauge independent two-loop gap equation, correcting an error in the literature. The resulting two-loop approximation to the magnetic mass represents a ∼15\sim 15% correction to the leading one-loop value, indicating a reasonable convergence of the resummation.Comment: 16 pages, 3 figure

    Heavy mass expansion, light-by-light scattering and the anomalous magnetic moment of the muon

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    Contributions from light-by-light scattering to (g_\mu-2)/2, the anomalous magnetic moment of the muon, are mediated by the exchange of charged fermions or scalar bosons. Assuming large masses M for the virtual particles and employing the technique of large mass expansion, analytical results are obtained for virtual fermions and scalars in the form of a series in (m_\mu /M)^2. This series is well convergent even for the case M=m_\mu. For virtual fermions, the expansion confirms published analytical formulae. For virtual scalars, the result can be used to evaluate the contribution from charged pions. In this case our result confirms already available numerical evaluations, however, it is significantly more precise.Comment: revtex4, eps figure

    Postoperative respiratory depression after hysterectomy

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    To investigate if sex-specific physiologic characteristics could impact postoperative respiratory depression risks in women, we studied incidence and risk factors associated with postoperative respiratory depression in a gynecologic surgical cohort. Only hysterectomies performed under general anesthesia from 2012 to 2017 were included to minimize interprocedural variability. Respiratory depression was defined as episodes of apnea, hypopnea, hypoxemia, pain-sedation mismatch, unplanned positive airway pressure device application, or naloxone administration in the post-anesthesia care unit. Multivariable logistic regression was used to explore the association with clinical characteristics. From 1,974 hysterectomies, 253 had postoperative respiratory depression, yielding an incidence of 128 (95% confidence interval, 114–144) per 1,000 surgeries. Risk factors associated with respiratory depression were older age (odds ratio 1.22 [95% confidence interval 1.02–1.46] per decade increase, p = 0.03), lower body weight (0.77 [0.62–0.94] per 10 kg/m2, p = 0.01), and higher intraoperative opioid dose (1.05 [1.01–1.09] per 10 mg oral morphine equivalents, p = 0.01); while sugammadex use was associated with a reduced risk (0.48 [0.30–0.75], p = 0.002). Respiratory depression was not associated with increased hospital stay, postoperative complications, or mortality. Postoperative respiratory depression risk in women increased with age, lower weight, and higher intraoperative opioids and decreased with sugammadex use; however, it was not associated with postoperative pulmonary complications

    Dispersive properties of quasi-phase-matched optical parametric amplifiers

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    The dispersive properties of non-degenerate optical parametric amplification in quasi-phase-matched (QPM) nonlinear quadratic crystals with an arbitrary grating profile are theoretically investigated in the no-pump-depletion limit. The spectral group delay curve of the amplifier is shown to be univocally determined by its spectral power gain curve through a Hilbert transform. Such a constraint has important implications on the propagation of spectrally-narrow optical pulses through the amplifier. In particular, it is shown that anomalous transit times, corresponding to superluminal or even negative group velocities, are possible near local minima of the spectral gain curve. A possible experimental observation of such effects using a QPM Lithium-Niobate crystal is suggested.Comment: submitted for publicatio

    Form factors of chiral primary operators at two loops in ABJ(M)

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    archiveprefix: arXiv primaryclass: hep-th reportnumber: NORDITA-2013-34 slaccitation: %%CITATION = ARXIV:1305.2422;%%archiveprefix: arXiv primaryclass: hep-th reportnumber: NORDITA-2013-34 slaccitation: %%CITATION = ARXIV:1305.2422;%%archiveprefix: arXiv primaryclass: hep-th reportnumber: NORDITA-2013-34 slaccitation: %%CITATION = ARXIV:1305.2422;%

    First order radiative corrections to Bhabha scattering in dd dimensions

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    The luminosity measurement at the projected International Linear e+e−e^+e^- Collider ILC is planned to be performed with forward Bhabha scattering with an accuracy of the order of 10−410^{-4}. A theoretical prediction of the differential cross-section has to include one-loop weak corrections, with leading higher order terms, and the complete two-loop QED corrections. Here, we present the weak part and the virtual one-loop photonic corrections. For the photonic corrections, the expansions in ϵ=(4−d)/2\epsilon = (4-d)/2 are derived with inclusion of the terms of order ϵ\epsilon in order to match the two-loop accuracy. For the photonic box master integral in dd dimensions we compare several different methods of evaluation.Comment: 35 pages, 3 figures, 2 tables, uses feynmp.sty, references update

    Integration by parts: An introduction

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    Integration by parts is used to reduce scalar Feynman integrals to master integrals.Comment: Lectures at CAPP-2011 (Zeuthen), 47 p; v2: small improvements, references added; v3: small improvements, 1 reference added; v4: a few typos in formulas fixe

    NNLO phase space master integrals for two-to-one inclusive cross sections in dimensional regularization

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    We evaluate all phase space master integrals which are required for the total cross section of generic 2 -> 1 processes at NNLO as a series expansion in the dimensional regulator epsilon. Away from the limit of threshold production, our expansion includes one order higher than what has been available in the literature. At threshold, we provide expressions which are valid to all orders in terms of Gamma functions and hypergeometric functions. These results are a necessary ingredient for the renormalization and mass factorization of singularities in 2 -> 1 inclusive cross sections at NNNLO in QCD.Comment: 37 pages, plus 3 ancillary files containing analytic expressions in Maple forma
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