966 resultados para Scio de San Miguel, Felipe, bp., fl. 1795,


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An equation for mean first-passage times of non-Markovian processes driven by colored noise is derived through an appropriate backward integro-differential equation. The equation is solved in a Bourret-like approximation. In a weak-noise bistable situation, non-Markovian effects are taken into account by an effective diffusion coefficient. In this situation, our results compare satisfactorily with other approaches and experimental data.

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Fréedericksz transition under twist deformation in a nematic layer is discussed when the magnetic field has a random component. A dynamical model which includes the thermal fluctuations of the system is presented. The randomness of the field produces a shift of the instability point. Beyond this instability point the time constant characteristic of the approach to the stationary stable state decreases because of the field fluctuations. The opposite happens for fields smaller than the critical one. The decay time of an unstable state, calculated as a mean first-passage time, is also decreased by the field fluctuations.

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A calculation of passage-time statistics is reported for the laser switch-on problem, under the influence of colored noise, when the net gain is continuously swept from below to above threshold. Cases of fast and slow sweeping are considered. In the weak-noise limit, asymptotic results are given for small and large correlation times of the noise. The mean first passage time increases with the correlation time of the noise. This effect is more important for fast sweeping than for slow sweeping.

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A general dynamical model for the first-order optical Fréedericksz transition incorporating spatial transverse inhomogeneities and hydrodynamic effects is discussed in the framework of a time-dependent Ginzburg-Landau model. The motion of an interface between two coexisting states with different director orientations is considered. A uniformly translating front solution of the dynamical equations for the motion of that interface is described.

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We analyze the dynamics of a transient pattern formation in the Fréedericksz transition corresponding to a twist geometry. We present a calculation of the time-dependent structure factor based on a dynamical model which incorporates consistently the coupling of the director field with the velocity flow and also the effect of fluctuations. The appearance and development of a characteristic periodicity is described in terms of the time dependence of the maximum of the structure factor. We find a well-defined time for the appearance of the pattern and a subsequent stage of pattern development in which the characteristic periodicity tends to an asymptotic value.

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A nonlinear calculation of the dynamics of transient pattern formation in the Fréedericksz transition is presented. A Gaussian decoupling is used to calculate the time dependence of the structure factor. The calculation confirms the range of validity of linear calculations argued in earlier work. In addition, it describes the decay of the transient pattern.

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We study the Fréedericksz transition in a twist geometry under the effect of a periodic modulation of the magnitude of the applied magnetic field. We find a shift of the effective instability point and a time-periodic state with anomalously large orientational fluctuations. This time-periodic state occurs below threshold and it is accompanied by a dynamically stabilized spatial pattern. Beyond the instability the emergence of a transient pattern can be significantly delayed by a fast modulation, allowing the observation of pattern selection by slowing down the reorientational dynamics.

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We study the dynamics of the late stages of the Fréedericksz transition in which a periodic transient pattern decays to a final homogeneous state. A stability analysis of an unstable stationary pattern is presented, and equations for the evolution of the domain walls are obtained. Using results of previous theories, we analyze the effect that the specific dynamics of the problem, incorporating hydrodynamic couplings, has on the expected logarithmic domain growth law.

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Transient dynamics of spatial fluctuations of the director field in the pure twist Fréedericksz transition is studied. A nonlinear calculation is presented. Anomalous transient fluctuations are shown. Different stages of evolution and the domain of validity of linear theories are discussed.

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A generalized off-shell unitarity relation for the two-body scattering T matrix in a many-body medium at finite temperature is derived, through a consistent real-time perturbation expansion by means of Feynman diagrams. We comment on perturbation schemes at finite temperature in connection with an erroneous formulation of the Dyson equation in a paper recently published.

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Le développement des sociétés à travers le monde est influencé par des dynamiques de pouvoir social. D’une perspective de genre, les relations patriarcales ont contribué à la réorganisation du développement par un accès inégal aux ressources, à l’espace et à la mobilité. La société mexicaine, caractérisée par un fort patriarcat et une pauvreté endémique, a vu émerger de multiples outils de développement pour pallier aux inégalités de genre. Plus récemment, les programmes de microfinance sont devenus un instrument de choix pour lutter contre la marginalisation des femmes et les inégalités de genre. La littérature scientifique présente des lacunes au sujet de la nature des relations de genre dans les ménages qui bénéficient de la microfinance. Plusieurs études portent sur les impacts de la microfinance sur la vie des femmes, mais peu offrent une vision holistique considérant la microfinance comme un outil de développement capable de changer la nature spatiale des inégalités de genre. Cette recherche est basée sur une comparaison qualitative de deux études de cas de groupes de microfinance de San Miguel Tenextatiloyan et d’Émilio Carranza, deux communautés de la Sierra Norte de Puebla (Mexique). Son objectif principal est d’évaluer le degré selon lequel les programmes de microfinance ont changé la place des femmes dans la société. Pour répondre à cette question, un portrait de l’organisation spatiale du genre sera tracé, puis, les impacts des programmes de microfinance sur la place des femmes dans les espaces domestiques, de travail et communautaires seront évalués. L’étude mène à la conclusion que les programmes de microfinance du CESDER n’ont pas beaucoup changé la place des femmes dans la société. La recherche dévoile plutôt que, dans un contexte de pauvreté, la microfinance stabilise les ménages et offre des lieux d’échange et de réseautage, mais elle n’offre pas aux femmes une véritable chance d’acquérir plus de contrôle sur leur vie. Deuxièmement, les résultats démontrent que les tâches associées à la reproduction sociale – largement assumée par les femmes - engendrent une barrière structurante à l’empowerment des femmes, un obstacle que la microfinance ne parvient pas entièrement à surmonter. Mots-clés : Géographie du genre, relations de pouvoir, développement, microfinance, spatialité, néolibéralisme, Mexique.