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Research has shown that as the size of government assistance programs grow, and the recipients of such programs are increasingly non-white and/or non-citizen, public support for them declines. Our study examines this phenomenon on the question of deservingness in federal disaster assistance. Using a 2018 survey experiment that leverages two devastating hurricanes—Hurricane Maria and Hurricane Harvey—that hit different parts of the United States in 2017, we explore how the social identities of race/ethnicity and partisanship affect attitudes about disaster deservingness. Our results demonstrate that although federal disaster assistance has broad support, it is contingent on perceptions about the disaster victim and the type of assistance. Respondents were less likely to support disaster assistance to Hurricane Maria–affected people than those affected by Hurricane Harvey. Moreover, white and Republican respondents were more likely to favor market-based assistance whereas race-/ethnic-minority and Democratic respondents were more likely to support more generous forms of disaster assistance. These findings have important implications for the allocation of disaster funds as climate change intensifies and the frequency of billion-dollar disaster events increases. This is exacerbated by political polarization and heightened social vulnerability due to changing population demographics.
In the vein of important observations made by several scholars, in this article I discuss a variegated corpus of early sefirotic passages attesting to the prevalence and conventionality of spherical perceptions of the sefirot, already at the earliest stages of the sefirotic literature known to us. First, I show that for at least a substantial number of the earliest authors, seeing the sefirot as a set of concentric, hierarchical spherical divine entities was a self-evident premise. Second, I offer a tripartite division of the material, based on the different types of inner hierarchies characterizing the spherical descriptions. For each of these types I offer a relevant ideational context, related to contemporary cosmological conventions as well as to various theological notions.
Historically, trans people have been excluded from politics. Despite political under representation, trans interests increasingly appear on the political agenda in the Netherlands and Germany. In 2021, trans women were elected to the Dutch and German parliaments for the first time. However, increased trans visibility is accompanied by backlash and transphobia. The political representation of trans people does not follow a familiar pattern from elected descriptive representatives to increased substantive representation of interests. What mechanisms shape the political representation of trans people? We argue that symbolic representation shapes possibilities for descriptive and substantive representation of trans people. The analysis of symbolic representation of transpeople draws on a combination of 1) qualitative text analysis of Dutch and German parliamentary documents, research reports, and trans activists’ publications and 2) in-depth interviews with trans andcisgender representatives, candidates, and activists. The findings demonstrate how political spaces are not only gendered, but also cisgendered and heteronormative.
We propose a data-driven methodology to learn a low-dimensional manifold of controlled flows. The starting point is resolving snapshot flow data for a representative ensemble of actuations. Key enablers for the actuation manifold are isometric mapping as encoder, and a combination of a neural network and a $k$-nearest-neighbour interpolation as decoder. This methodology is tested for the fluidic pinball, a cluster of three parallel cylinders perpendicular to the oncoming uniform flow. The centres of these cylinders are the vertices of an equilateral triangle pointing upstream. The flow is manipulated by constant rotation of the cylinders, i.e. described by three actuation parameters. The Reynolds number based on a cylinder diameter is chosen to be $30$. The unforced flow yields statistically symmetric periodic shedding represented by a one-dimensional limit cycle. The proposed methodology yields a five-dimensional manifold describing a wide range of dynamics with small representation error. Interestingly, the manifold coordinates automatically unveil physically meaningful parameters. Two of them describe the downstream periodic vortex shedding. The other three describe the near-field actuation, i.e. the strength of boat-tailing, the Magnus effect and forward stagnation point. The manifold is shown to be a key enabler for control-oriented flow estimation.
In this paper, we prove a cocycle version of marked length spectrum rigidity. There are two consequences: the first one is marked length pattern rigidity for arithmetic hyperbolic locally symmetric manifolds, and the second one is a strengthened marked length spectrum rigidity for surfaces and closed locally symmetric manifolds.
Let $F$ be a non-archimedean local field of characteristic different from 2 and residual characteristic $p$. This paper concerns the $\ell$-modular representations of a connected reductive group $G$ distinguished by a Galois involution, with $\ell$ an odd prime different from $p$. We start by proving a general theorem allowing to lift supercuspidal $\overline {\mathbf {F}}_{\ell }$-representations of $\operatorname {GL}_n(F)$ distinguished by an arbitrary closed subgroup $H$ to a distinguished supercuspidal $\overline {\mathbf {Q}}_{\ell }$-representation. Given a quadratic field extension $E/F$ and an irreducible $\overline {\mathbf {F}}_{\ell }$-representation $\pi$ of $\operatorname {GL}_n(E)$, we verify the Jacquet conjecture in the modular setting that if the Langlands parameter $\phi _\pi$ is irreducible and conjugate-selfdual, then $\pi$ is either $\operatorname {GL}_n(F)$-distinguished or $(\operatorname {GL}_{n}(F),\omega _{E/F})$-distinguished (where $\omega _{E/F}$ is the quadratic character of $F^\times$ associated to the quadratic field extension $E/F$ by the local class field theory), but not both, which extends one result of Sécherre to the case $p=2$. We give another application of our lifting theorem for supercuspidal representations distinguished by a unitary involution, extending one result of Zou to $p=2$. After that, we give a complete classification of the $\operatorname {GL}_2(F)$-distinguished representations of $\operatorname {GL}_2(E)$. Using this classification we discuss a modular version of the Prasad conjecture for $\operatorname {PGL}_2$. We show that the ‘classical’ Prasad conjecture fails in the modular setting. We propose a solution using non-nilpotent Weil–Deligne representations. Finally, we apply the restriction method of Anandavardhanan and Prasad to classify the $\operatorname {SL}_2(F)$-distinguished modular representations of $\operatorname {SL}_2(E)$.
Scholarship on early modern English Catholic music after the reformations tends to focus on the activities of male musicians and male institutions. Despite increased study of English convent culture by scholars of religious, social, and literary history, there remains little specialist examination of music at post-Reformation English convents in exile, and their role in wider musical networks in early modern Europe is markedly under-acknowledged. This article aims to highlight how complex miscellanies with links to English monastic institutions in exile can offer insight into the convents’ otherwise elusive musical world. Using a hitherto unanalysed miscellany – Douai Ms 785 – this article will show how codicological study of manuscripts, combined with study of concordances and unica, can illuminate the role of English convents in early modern musical networks. In doing so, it will demonstrate the need to understand miscellanies like Douai Ms 785 as witness to interacting, overlapping musical and religious ecosystems in early modern Europe.
To investigate functional outcomes in children who survived extracorporeal life support at 12 months follow-up post-discharge.
Background:
Some patients who require extracorporeal life support acquire significant morbidity during their hospitalisation. The Functional Status Scale is a validated tool that allows quantification of paediatric function.
Methods:
A retrospective study that included children placed on extracorporeal life support at a quaternary children’s hospital between March 2020 and October 2021 and had follow-up encounter within 12 months post-discharge.
Results:
Forty-two patients met inclusion criteria: 33% female, 93% veno-arterial extracorporeal membrane oxygenation (VA ECMO), and 12% with single ventricle anatomy. Median age was 1.7 years (interquartile range 10 days–11.9 years). Median hospital stay was 51 days (interquartile range 34–91 days), and median extracorporeal life support duration was 94 hours (interquartile range 56–142 hours). The median Functional Status Scale at discharge was 8.0 (interquartile range 6.3–8.8). The mean change in Functional Status Scale from discharge to follow-up at 9 months (n = 37) was −0.8 [95% confidence interval (CI) −1.3 to −0.4, p < 0.001] and at 12 months (n = 34) was −1 (95% confidence interval −1.5 to −0.4, p < 0.001); the most improvement was in the feeding score. New morbidity (Functional Status Scale increase of ≥3) occurred in 10 children (24%) from admission to discharge. Children with new morbidity were more likely to be younger (p = 0.01), have an underlying genetic syndrome (p = 0.02), and demonstrate evidence of neurologic injury by electroencephalogram or imaging (p = 0.05).
Conclusions:
In survivors of extracorporeal life support, the Functional Status Scale improved from discharge to 12-month follow-up, with the most improvement demonstrated in the feeding score.