183,619 research outputs found

    El Grillo: periódico de variedades

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    “El Grillo: periódico de variedades” fue una publicación que circuló en Popayán durante 1898. Su cabezote se acompañaba de un epígrafe de Rubén Darío que decía: “Y el grillo preludia su solo monótono en la única cuerda que está su violín. El periódico tuvo algunos cambios en su frecuencia y dirección, a saber: por un lado, la serie 2, fue publicada eventualmente (de forma irregular) y dirigida por Pedro A. Peña R. Por otro lado, la serie 3, fue dirigida por Daniel Gil Lemos de manera semanal y se oriento hacía el liberalismo radical y la crítica a los gobiernos de la Regeneración. En el número 15 de la serie 2, se informaba sobre: la falta de materiales para la impresión del periódico, la corrida de toros del 10 de abril de 1898 y el debate que se mantenía con el periódico “El Bien Público”.P2344

    Beppe Grillo: dalla televisione ai palasport, dal blog al Movimento

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    Il capitolo analizza il percorso compiuto da Beppe Grillo a partire dalla sua carrieradi comico sino alla fondazione del Movimento 5 stelle. Vengono quindi presi in considerazione i temi principali degli spettacoli degli anni '90, la creazione di un blog di crescente successo e quindi i primi passi in campo politico, a cominciare dai "V-day". L'articolo si interroga sulla provenienza (da destra o da sinistra) del primo seguito del blog e del Movimento 5 stelle. Dopo aver seguito la crescita dei consensi elettorali del Movimento, il capitolo si conclude analizzando le sue peculiarità organizzative e mettendo il luce il problema ancora irrisolto della sua istituzionalizzazione

    Modified Special Relativity on a fluctuating spacetime

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    It was recently proposed that deformations of the relativistic symmetry, as those considered in deformed special relativity (DSR), can be seen as the outcome of a measurement theory in the presence of non-negligible (albeit small) quantum gravitational fluctuations [S. Liberati, S. Sonego, and M. Visser, Phys. Rev. D 71, 045001 (2005).][R. Aloisio, A. Galante, A. Grillo, S. Liberati, E. Luzio, and F. Mendez, Phys. Rev. D 73, 045020 (2006).]. In this paper we explicitly consider the case of a spacetime described by a flat metric endowed with stochastic fluctuations and, for a free particle, we show that DSR-like nonlinear relations between the spaces of the measured and classical momenta, can result from the average of the stochastic fluctuations over a scale set to be the de Broglie wavelength of the particle. As illustrative examples we consider explicitly the averaging procedure for some simple stochastic processes and discuss the physical implications of our results

    R. D. Grillo, Idéologies and Institutions in Urban France. The Representation of Immigrants

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    Gutwirth Jacques. R. D. Grillo, Idéologies and Institutions in Urban France. The Representation of Immigrants. In: L'Homme, 1987, tome 27 n°103. p. 153

    Romans de croisade, histoires de famille. Recherches sur le personnage de Baudouin de Sebourg

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    Grillo Peter R. Romans de croisade, histoires de famille. Recherches sur le personnage de Baudouin de Sebourg. In: Romania, tome 110 n°439-440, 1989. pp. 383-395

    On the equivalence between pp--Poincar\'e inequalities and Lr^r--Lq^q regularization and decay estimates of certain nonlinear evolutions

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    Consider a p-homogeneous functional E(p) (p > 2) and suppose that a weighted Poincaré inequality involving it holds. Then all solutions u(t) to the evolution equation driven by the associated weighted p-Laplacian belong to L^r for any time provided the initial datum is in L^q, whenever q<r<+\infty, with a quantitative bound on the L^r norm of the solution. Such bound is in fact equivalent to the Poincaré inequality. There are examples in which the Poincaré inequality holds but there exist solutions whiich are not essentially bounded but correspond to data in L^q. Moreover, if a p-logarithmic Sobolev inequality holds then the Poincaré inequality is shown to hold too, therefore the previous regularization result is valid

    Note sur le cycle de la croisade du ms. B. N., fr. 12.569 : les reliques de Lens

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    Grillo Peter R. Note sur le cycle de la croisade du ms. B. N., fr. 12.569 : les reliques de Lens. In: Romania, tome 94 n°374, 1973. pp. 258-267

    Modified special relativity on a fluctuating spacetime

    No full text
    It was recently proposed that deformations of the relativistic symmetry, as those considered in deformed special relativity (DSR), can be seen as the outcome of a measurement theory in the presence of nonnegligible (albeit small) quantum gravitational fluctuations [S. Liberati, S. Sonego, and M. Visser, Phys. Rev. D 71, 045001 (2005).][R. Aloisio, A. Galante, A. Grillo, S. Liberati, E. Luzio, and F. Mendez, Phys. Rev. D 73, 045020 (2006).]. In this paper we explicitly consider the case of a spacetime described by a flat metric endowed with stochastic fluctuations and, for a free particle, we show that DSR-like nonlinear relations between the spaces of the measured and classical momenta, can result from the average of the stochastic fluctuations over a scale set to be the de Broglie wavelength of the particle. As illustrative examples we consider explicitly the averaging procedure for some simple stochastic processes and discuss the physical implications of our results

    Radial fast diffusion on the hyperbolic space

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    We consider positive radial solutions to the fast diffusion equationon the hyperbolic space. By radial, we mean solutions depending only on the geodesic distance r from a given point o ∈ H^N. We investigate their fine asymptotics near the extinction time T in terms of a separable solution defined in terms of the unique positive energy solution, radial with respect to o, to a semilinear elliptic problem thoroughly studied in [G. Mancini and K. Sandeep, ‘On a semilinear elliptic equation in Hn’, Ann. Sc. Norm. Super. Pisa Cl. Sci. 7 (2008) 635–671; M. Bonforte, F. Gazzola, G. Grillo and J. L. Vazquez, ‘Classification of radial solutions to the Emden–Fowler equation on the hyperbolic space’, Calc. Var. Partial Differential Equations 46 (2013) 375–401]. We show that u converges to V in relative error. Solutions are smooth, and bounds on derivatives are given as well. In particular, sharp convergence results as t → T are shown for spatial derivatives, again in the form of convergence in relative error
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