204 research outputs found

    La tentazione autoritaria. L'Itala liberale e il governo dei migliori

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    In this essay argues that the Italy of the end of the millennium and the sunset of the nineteenth century were united by an authoritarian temptation. A shiny, modern and reactionary political project of the Government of the best that you can find in Southern Italy, and focus on the debate, his lab and in the great war his testbed. A generation of great nationalist intellectuals (and meridionalisti) began looking for an alternative political model to the liberal-democrat, much more suitable, according to them, the transformations that modernity had started in Italy and Europe

    Il partito della trattativa

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    Esiste, quindi, nella storia d\u2019Italia un continuum tra l\u2019attivit\ue0 statale di contrasto al terrorismo e quello di lotta alla mafia e non si pu capire la seconda senza la prima. Questa continuit\ue0 di legislazione, di apparati investigativi, di pratiche giudiziarie, di retoriche politiche, di coinvolgimento civile, si porta appresso il rischio, qualche volta la certezza, di scavalcare i limiti imposti dal garantismo ma anche il valore di aver sconfitto due ambienti criminali capaci di \uabcolpire al cuore\ubb la nazione.Argomento che pu essere riassunto nella formula: il penale \ue8 politico. Anzi non c\u2019\ue8 pi\uf9 nulla di pi\uf9 politico che l\u2019azione penal

    I profeti della seconda Repubblica

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    Nel saggio si ripercorrono le vicende di diversi intellettuali e politici che dall'avvento della Repubblica italiana ne hanno auspicato il superamento, in nome di una critica ai partiti, al parlamento e alla costituzione stessa. Teorizzando un'ipotetico distacco tra paese reale e paese legale, da pi\uf9 attori si \ue8 messo in discussione il patto costituzionale, tale discussione ha percorso sotterraneamente la vicenda repubblicana ed \ue8 diventata vincente con la crisi dei primi anni Novanta del secolo scorso. Questa vittoria culturale si \ue8 accompagnata ad una trasformazione eccezionale del sistema politico che dura sino a giorni nostri

    Potential Chemical Risks From Tattoos and Their Relevance to Military Health Policy in the United States

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    We summarize and consolidate disparate sources of information about the practice of tattooing and its potential implications for military population health and policy. Each branch of the United States military has policies about tattoos for service members, but these have varied over time and do not cover health protection. The number of veterans receiving disability payments and the cost of those payments has been rising over time; the broad category of skin conditions accounts for 11% of disability claims. Any additional factor, such as tattoos that may increase the occurrence of adverse skin reactions, can substantially impact veteran benefit expenses and budgets. This may be a consideration for the military as it evaluates its policies related to tattoos among service members

    Disparities in Hospital Services Utilization Among Patients with Mental Health Issues: A Statewide Example Examining Insurance Status and Race Factors from 1999-2010

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    There exist many disconnects between the mental and general health care sectors. However, a goal of the Affordable Care Act (ACA) of 2010 is to change this by improving insurance access and the intersection of mental and general health care. As insurance status intersects with race, the present study examines how race, insurance status, and hospital mental health services utilization differ across groups within the state of New Jersey. The present study aims to determine trends in hospital mental health care utilization by insurance status and race from 1999 to 2010. The rate of self-pay for mental health disorders in the Black population was significantly higher than the rate for Whites and Asians during this period. However, though Asian mental health utilization increased the most over the 11-year period, the Asian population had the slowest growth in self-pay rates. ANOVA tests demonstrated significant differences in the rate of self-pay mental health cases between race groups (

    Geometry in transition: A model of emergent geometry

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    We study a three matrix model with global SO(3) symmetry containing at most quartic powers of the matrices. We find an exotic line of discontinuous transitions with a jump in the entropy, characteristic of a 1st order transition, yet with divergent critical fluctuations and a divergent specific heat with critical exponent α=1/2\alpha=1/2. The low temperature phase is a geometrical one with gauge fields fluctuating on a round sphere. As the temperature increased the sphere evaporates in a transition to a pure matrix phase with no background geometrical structure. Both the geometry and gauge fields are determined dynamically. It is not difficult to invent higher dimensional models with essentially similar phenomenology. The model presents an appealing picture of a geometrical phase emerging as the system cools and suggests a scenario for the emergence of geometry in the early universe.Comment: 6 pages, 4 figure

    A renormalization procedure for tensor models and scalar-tensor theories of gravity

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    Tensor models are more-index generalizations of the so-called matrix models, and provide models of quantum gravity with the idea that spaces and general relativity are emergent phenomena. In this paper, a renormalization procedure for the tensor models whose dynamical variable is a totally symmetric real three-tensor is discussed. It is proven that configurations with certain Gaussian forms are the attractors of the three-tensor under the renormalization procedure. Since these Gaussian configurations are parameterized by a scalar and a symmetric two-tensor, it is argued that, in general situations, the infrared dynamics of the tensor models should be described by scalar-tensor theories of gravity.Comment: 20 pages, 3 figures, references added, minor correction

    Matrix geometries and Matrix Models

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    We study a two parameter single trace 3-matrix model with SO(3) global symmetry. The model has two phases, a fuzzy sphere phase and a matrix phase. Configurations in the matrix phase are consistent with fluctuations around a background of commuting matrices whose eigenvalues are confined to the interior of a ball of radius R=2.0. We study the co-existence curve of the model and find evidence that it has two distinct portions one with a discontinuous internal energy yet critical fluctuations of the specific heat but only on the low temperature side of the transition and the other portion has a continuous internal energy with a discontinuous specific heat of finite jump. We study in detail the eigenvalue distributions of different observables.Comment: 20 page

    Probing the fuzzy sphere regularisation in simulations of the 3d \lambda \phi^4 model

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    We regularise the 3d \lambda \phi^4 model by discretising the Euclidean time and representing the spatial part on a fuzzy sphere. The latter involves a truncated expansion of the field in spherical harmonics. This yields a numerically tractable formulation, which constitutes an unconventional alternative to the lattice. In contrast to the 2d version, the radius R plays an independent r\^{o}le. We explore the phase diagram in terms of R and the cutoff, as well as the parameters m^2 and \lambda. Thus we identify the phases of disorder, uniform order and non-uniform order. We compare the result to the phase diagrams of the 3d model on a non-commutative torus, and of the 2d model on a fuzzy sphere. Our data at strong coupling reproduce accurately the behaviour of a matrix chain, which corresponds to the c=1-model in string theory. This observation enables a conjecture about the thermodynamic limit.Comment: 31 pages, 15 figure

    Covariant Field Equations, Gauge Fields and Conservation Laws from Yang-Mills Matrix Models

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    The effective geometry and the gravitational coupling of nonabelian gauge and scalar fields on generic NC branes in Yang-Mills matrix models is determined. Covariant field equations are derived from the basic matrix equations of motions, known as Yang-Mills algebra. Remarkably, the equations of motion for the Poisson structure and for the nonabelian gauge fields follow from a matrix Noether theorem, and are therefore protected from quantum corrections. This provides a transparent derivation and generalization of the effective action governing the SU(n) gauge fields obtained in [1], including the would-be topological term. In particular, the IKKT matrix model is capable of describing 4-dimensional NC space-times with a general effective metric. Metric deformations of flat Moyal-Weyl space are briefly discussed.Comment: 31 pages. V2: minor corrections, references adde
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