13,551 research outputs found

    Refugees, trauma and adversity-activated development

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    The nature of the refugee phenomenon is examined and the position of mental health professionals is located in relation to it. The various uses of the word 'trauma' are explored and its application to the refugee context is examined. It is proposed that refugees' response to adversity is not limited to being traumatized but includes resilience and Adversity-Activated Development (AAD). Particular emphasis is given to the distinction between resilience and AAD. The usefulness of the 'Trauma Grid' in the therapeutic process with refugees is also discussed. The Trauma Grid avoids global impressions and enables a more comprehensive and systematic way of identifying the individual refugee's functioning in the context of different levels, i.e. individual, family, community and society/culture. Finally, I discuss implications for therapeutic work with refugees

    Patching DFT, T-duality and Gerbes

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    We clarify the role of the dual coordinates as described from the perspectives of the Buscher T-duality rules and Double Field Theory. We show that the T-duality angular dual coordinates cannot be identified with Double Field Theory dual coordinates in any of the proposals that have been made in the literature for patching the doubled spaces. In particular, we show with explicit examples that the T-duality angular dual coordinates can have non-trivial transition functions over a spacetime and that their identification with the Double Field Theory dual coordinates is in conflict with proposals in which the latter remain inert under the patching of the B-field. We then demonstrate that the Double Field Theory coordinates can be identified with some C-space coordinates and that the T-dual spaces of a spacetime are subspaces of the gerbe in C-space. The construction provides a description of both the local O(d,d)O(d,d) symmetry and the T-dual spaces of spacetime.Comment: minor changes, references adde

    Superstring dualities and p-brane bound states

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    We show that the M-theory/IIA and IIA/IIB superstring dualities together with the diffeomorphism invariance of the underlying theories require the presence of certain p-brane bound states in IIA and IIB superstring theories preserving 1/2 of the spacetime supersymmetry. We then confirm the existence of IIA and IIB supergravity solutions having the appropriate p-brane bound states interpretation.Comment: 21 pages, Phyzzx, Minor corrections, Version that will appear in Nucl. Phys.

    AdS4 backgrounds with N>16 supersymmetries in 10 and 11 dimensions

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    We explore all warped AdS4×wMD−4AdS_4\times_w M^{D-4} backgrounds with the most general allowed fluxes that preserve more than 16 supersymmetries in D=10D=10- and 1111-dimensional supergravities. After imposing the assumption that either the internal space MD−4M^{D-4} is compact without boundary or the isometry algebra of the background decomposes into that of AdS4_4 and that of MD−4M^{D-4}, we find that there are no such backgrounds in IIB supergravity. Similarly in IIA supergravity, there is a unique such background with 24 supersymmetries locally isometric to AdS4×CP3AdS_4\times \mathbb{CP}^3, and in D=11D=11 supergravity all such backgrounds are locally isometric to the maximally supersymmetric AdS4×S7AdS_4\times S^7 solution.Comment: 53 pages. v2: minor changes and references added. v3: typos corrected and minor footnote added, published versio

    Collective Resistance as a Means to Healing. a Collective Narrative Participatory Project With Black and Ethnic Minority LGBT Refugee & Asylum-Seeking People

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    The number of people in exile is rising. Forced migrant populations often navigate treacherous journeys, experiences of losses, and hostile realities in reception countries. Black and Minority Ethnic (BME) Lesbian, Gay, Bisexual, and Transgender (LGBT) refugee and asylum-seeking people present with special psychological and socio-economico-political challenges; yet little is still known about how services can support their healing. Existing literature investigating resilience and wellbeing cartographies in this population is sparse and has neglected to examine collective understandings of resources, alongside the performative aspects of local resistances. Hoping to offer valuable insights into how we can all ethically stand by this population’s needs, this study endorsed a collective narrative participatory design, to explore collective ways of resisting oppression amongst BME LGBT refugee and asylum-seeking people, through concerning itself with how such stories can be constitutive of healing. A social constructionist epistemology was appropriated. Purposeful sampling procedures were pursued in collaboration with a London-based charitable organisation to locate suitable participants. Data comprised participants’ story-telling, as captured over two sequences: individual and collective. Story-telling was aided through the co-construction of a novel metaphor: ‘The Passport of Life’. ‘Narrative Analysis’ was employed for the processing of the data, the direction of which was co-shaped with participants. Findings indicate that participants’ (collective) story-telling is crafted as a site for resistances to emerge and be re-affirmed. Resistance pathways are inextricably linked to participants’ diverse subjectivities, reflecting respective opportunities and constraints. Participants’ narrativisation of their intersectional subjectivities mirrors their multiple contextual realities and is indicative of an ‘ever-becoming’ process that challenges the fixedness of borders and dominant western identity conventions. Healing is constituted as a dynamic process, bound by discursive and physical configurations of spaces of togetherness and belonging, which have re-definitional, hope-inducing, and social justice properties. The results also support the use of participatory, narrative, and creative means (e.g. metaphors) for expanding people’s (untold) stories and supporting opportunities for healing and social justice

    Deformations of generalized calibrations and compact non-Kahler manifolds with vanishing first Chern class

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    We investigate the deformation theory of a class of generalized calibrations in Riemannian manifolds for which the tangent bundle has reduced structure group U(n), SU(n), G_2 and Spin(7). For this we use the property of the associated calibration form to be parallel with respect to a metric connection which may have non-vanishing torsion. In all these cases, we find that if there is a moduli space, then it is finite dimensional. We present various examples of generalized calibrations that include almost hermitian manifolds with structure group U(n) or SU(n), nearly parallel G_2 manifolds and group manifolds. We find that some Hopf fibrations are deformation families of generalized calibrations. In addition, we give sufficient conditions for a hermitian manifold (M,g,J) to admit Chern and Bismut connections with holonomy contained in SU(n). In particular we show that any connected sum of k≥3k \geq 3 copies of S3×S3S^3 \times S^3 admits a hermitian structure for which the restricted holonomy of a Bismut connection is contained in SU(3).Comment: 43 pages, Latex, typos corrected, reference added in section

    Twistor Spaces for QKT Manifolds

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    We find that the target space of two-dimensional (4,0) supersymmetric sigma models with torsion coupled to (4,0) supergravity is a QKT manifold, that is, a quaternionic K\"ahler manifold with torsion. We give four examples of geodesically complete QKT manifolds one of which is a generalisation of the LeBrun geometry. We then construct the twistor space associated with a QKT manifold and show that under certain conditions it is a K\"ahler manifold with a complex contact structure. We also show that, for every 4k-dimensional QKT manifold, there is an associated 4(k+1)-dimensional hyper-K\"ahler one.Comment: 25 pages, phyzz

    Covariantly constant forms on torsionful geometries from world-sheet and spacetime perspectives

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    The symmetries of two-dimensional supersymmetric sigma models on target spaces with covariantly constant forms associated to special holonomy groups are analysed. It is shown that each pair of such forms gives rise to a new one, called a Nijenhuis form, and that there may be further reductions of the structure group. In many cases of interest there are also covariantly constant one-forms which also give rise to symmetries. These geometries are of interest in the context of heterotic supergravity solutions and the associated reductions are studied from a spacetime point of view via the Killing spinor equations.Comment: 33 pages, minor modifications, version published in JHE
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