996 research outputs found

    Critically exploring the challenges of successful integration for French-speaking newcomers from visible minority groups within London, Ontario’s Francophone minority community

    Get PDF
    This critical ethnography examines the experiences of French-speaking immigrants from visible minority groups within the London, Ontario Francophone minority community (FMC). It challenges assumptions embedded within understandings of ‘successful’ integration, and highlights barriers faced by immigrants in enacting occupation and negotiating identity. The study draws on occupational science and migration studies, and the theoretical framework incorporates key concepts from Goffman and Bourdieu’s theories of performance and practice and anti-racist and postcolonial feminist literature. Eight immigrants participated in up to five sessions consisting of narrative and in-depth interviews, creating a mental map, and engaging in routine occupations. Six respondents from local organizations participated in an in-depth interview, and relevant government documents were critically reviewed. Findings highlight that integration involves a process of ‘starting over’ entailing becoming aware of differences in fields and habitus within and between home and host societies, learning ‘how things work’ in the host community, voicing the unspoken assumptions characterizing fields and habitus, and negotiating performances in social interactions. This negotiation is enabled or constrained by immigrants’ differential access to capital, which is related to ways immigrants’ intersecting markers of identity are constructed within particular places and ultimately has implications for their occupational possibilities. Better understanding integration into FMCs requires problematizing the process and outcomes of successful integration implied in government documents. Current understandings of successful integration must be questioned in order to attend to the diversity among and within FMCs, and to challenge processes of exclusion that hinder newcomers’ integration and sense of being and belonging

    The Challenge of Successful Integration for Francophone Immigrants within Minority Communities

    Get PDF
    A critical ethnography was undertaken to explore the integration experiences of French-speaking newcomers from visible minority groups residing with the London, Ontario Francophone minority community. Findings highlight a complex negotiation process involving learning the tacit social norms characterizing the host society

    New Representations of the Perturbative S-Matrix

    Full text link
    We propose a new framework to represent the perturbative S-matrix which is well-defined for all quantum field theories of massless particles, constructed from tree-level amplitudes and integrable term-by-term. This representation is derived from the Feynman expansion through a series of partial fraction identities, discarding terms that vanish upon integration. Loop integrands are expressed in terms of "Q-cuts" that involve both off-shell and on-shell loop-momenta, defined with a precise contour prescription that can be evaluated by ordinary methods. This framework implies recent results found in the scattering equation formalism at one-loop, and it has a natural extension to all orders---even non-planar theories without well-defined forward limits or good ultraviolet behavior.Comment: 4+1 pages, 4 figure

    Twistors, Harmonics and Holomorphic Chern-Simons

    Full text link
    We show that the off-shell N=3 action of N=4 super Yang-Mills can be written as a holomorphic Chern-Simons action whose Dolbeault operator is constructed from a complex-real (CR) structure of harmonic space. We also show that the local space-time operators can be written as a Penrose transform on the coset SU(3)/(U(1) \times U(1)). We observe a strong similarity to ambitwistor space constructions.Comment: 34 pages, 3 figures, v2: replaced with published version, v3: Added referenc

    Spinor Helicity and Dual Conformal Symmetry in Ten Dimensions

    Full text link
    The spinor helicity formalism in four dimensions has become a very useful tool both for understanding the structure of amplitudes and also for practical numerical computation of amplitudes. Recently, there has been some discussion of an extension of this formalism to higher dimensions. We describe a particular implementation of the spinor-helicity method in ten dimensions. Using this tool, we study the tree-level S-matrix of ten dimensional super Yang-Mills theory, and prove that the theory enjoys a dual conformal symmetry. Implications for four-dimensional computations are discussed.Comment: 24 pages, 1 figure

    Collinear and Soft Limits of Multi-Loop Integrands in N=4 Yang-Mills

    Full text link
    It has been argued in arXiv:1112.6432 that the planar four-point integrand in N=4 super Yang-Mills theory is uniquely determined by dual conformal invariance together with the absence of a double pole in the integrand of the logarithm in the limit as a loop integration variable becomes collinear with an external momentum. In this paper we reformulate this condition in a simple way in terms of the amplitude itself, rather than its logarithm, and verify that it holds for two- and three-loop MHV integrands for n>4. We investigate the extent to which this collinear constraint and a constraint on the soft behavior of integrands can be used to determine integrands. We find an interesting complementarity whereby the soft constraint becomes stronger while the collinear constraint becomes weaker at larger n. For certain reasonable choices of basis at two and three loops the two constraints in unison appear strong enough to determine MHV integrands uniquely for all n.Comment: 27 pages, 14 figures; v2: very minor change

    Ultraviolet asymptotics of scalar and pseudoscalar correlators in hot Yang-Mills theory

    Full text link
    Inspired by recent lattice measurements, we determine the short-distance (a > omega >> pi T) asymptotics of scalar (trace anomaly) and pseudoscalar (topological charge density) correlators at 2-loop order in hot Yang-Mills theory. The results are expressed in the form of an Operator Product Expansion. We confirm and refine the determination of a number of Wilson coefficients; however some discrepancies with recent literature are detected as well, and employing the correct values might help, on the qualitative level, to understand some of the features observed in the lattice measurements. On the other hand, the Wilson coefficients show slow convergence and it appears uncertain whether this approach can lead to quantitative comparisons with lattice data. Nevertheless, as we outline, our general results might serve as theoretical starting points for a number of perhaps phenomenologically more successful lines of investigation.Comment: 27 pages. v2: minor improvements, published versio

    Multi-Regge kinematics and the moduli space of Riemann spheres with marked points

    Get PDF
    We show that scattering amplitudes in planar N = 4 Super Yang-Mills in multi-Regge kinematics can naturally be expressed in terms of single-valued iterated integrals on the moduli space of Riemann spheres with marked points. As a consequence, scattering amplitudes in this limit can be expressed as convolutions that can easily be computed using Stokes' theorem. We apply this framework to MHV amplitudes to leading-logarithmic accuracy (LLA), and we prove that at L loops all MHV amplitudes are determined by amplitudes with up to L + 4 external legs. We also investigate non-MHV amplitudes, and we show that they can be obtained by convoluting the MHV results with a certain helicity flip kernel. We classify all leading singularities that appear at LLA in the Regge limit for arbitrary helicity configurations and any number of external legs. Finally, we use our new framework to obtain explicit analytic results at LLA for all MHV amplitudes up to five loops and all non-MHV amplitudes with up to eight external legs and four loops.Comment: 104 pages, six awesome figures and ancillary files containing the results in Mathematica forma

    Model and parameter dependence of heavy quark energy loss in a hot and dense medium

    Full text link
    Within the framework of the Langevin equation, we study the energy loss of heavy quark due to quasi-elastic multiple scatterings in a quark-gluon plasma created by relativistic heavy-ion collisions. We investigate how the initial configuration of the quark-gluon plasma as well as its properties affect the final state spectra and elliptic flow of D meson and non-photonic electron. We find that both the geometric anisotropy of the initial quark-gluon plasma and the flow profiles of the hydrodynamic medium play important roles in the heavy quark energy loss process and the development of elliptic flow. The relative contribution from charm and bottom quarks is found to affect the transverse momentum dependence of the quenching and flow patterns of heavy flavor decay electron; such influence depends on the interaction strength between heavy quark and the medium.Comment: 16 pages, 7 figure
    • …
    corecore