Le silence des limites dans la littérature: Deux exemples :Michel de Montaigne et Marguerite Duras

The paper studies the concept of limit in literary discourse. Two aspects are discussed: 1) the limit as a necessary structuring element in the process of verbal nomination; 2) the limit as a verbal constraint which appeals to be defeated in case of extreme experience, as death, love, desire, Shoah. We analyse two examples dealing with the language restriction in the literary practice: Montaignes’ essays and Duras’ novels. Montaigne adopts a specific style of unlimited judgements and topics accumulation in a spontaneous order and logic with the purpose of revealing the deepest profile of human nature. Duras practices a minimalist writing that ruins the linear syntactic structure and the narrative model, achieving an effect of silence thus providing the possibility of unlimited meaning.

Fluxing the logic of definitive differences

Focusing on Fluxus, a loosely knit association of artists from America, Europe and Asia whose work centers around intermediality, this article explores the notion of relationality without relata. Intermediality refers to works that fall conceptually between media – such as visual poetry or action music – as well as between the general area of art media and those of life media(Higgins). Departing from two Fluxus intermedia – the event score, a performative score in the form of words, and the Fluxkit, a performative score in the form of objects – I investigate the logic of co-constitutivity within which every element is both subject and object, both constitutive and constituted. To be more precise, I trace the cross-categorial interplay of differences that explodes the logico-linguistic structure of binary oppositions, such as those between foreground and background, word and action, sound and silence, identity and alterity. Aided by Jacques Derrida’s concept of ‘de-centered play’ and Shigenori Nagatomo’s concept of ‘interfusion’ this article seeks to articulate the ways in which the Fluxus works mobilise the ‘silent background’ to dismantle the dualistic logic of definite differences.

The effect of nonlinear frequency compression and linear frequency transposition on speech perception in school-aged children

The primary objective of this study is to determine whether nonlinear frequency compression and linear transposition algorithms provide speech perception benefit in school-aged children.

Using love and logic at home: A workshop for parents of children who are deaf or hard of hearing

Research supporting a workshop about using Love and Logic techniques at home, tailored for parents of children who are deaf or hard of hearing.

Linear viscoelasticity from molecular dynamics simulation of entangled polymers

The linear viscoelastic (LVE) spectrum is one of the primary fingerprints of polymer solutions and melts, carrying information about most relaxation processes in the system. Many single chain theories and models start with predicting the LVE spectrum to validate their assumptions. However, until now, no reliable linear stress relaxation data were available from simulations of multichain systems. In this work, we propose a new efficient way to calculate a wide variety of correlation functions and mean-square displacements during simulations without significant additional CPU cost. Using this method, we calculate stress−stress autocorrelation functions for a simple bead−spring model of polymer melt for a wide range of chain lengths, densities, temperatures, and chain stiffnesses. The obtained stress−stress autocorrelation functions were compared with the single chain slip−spring model in order to obtain entanglement related parameters, such as the plateau modulus or the molecular weight between entanglements. Then, the dependence of the plateau modulus on the packing length is discussed. We have also identified three different contributions to the stress relaxation:  bond length relaxation, colloidal and polymeric. Their dependence on the density and the temperature is demonstrated for short unentangled systems without inertia.

Linear amplification of marginally neutral baroclinic waves

Baroclinic wave development is investigated for unstable parallel shear flows in the limit of vanishing normal-mode growth rate. This development is described in terms of the propagation and interaction mechanisms of two coherent structures, called counter-propagating Rossby waves (CRWs). It is shown that, in this limit of vanishing normal-mode growth rate, arbitrary initial conditions produce sustained linear amplification of the marginally neutral normal mode (mNM). This linear excitation of the mNM is subsequently interpreted in terms of a resonance phenomenon. Moreover, while the mathematical character of the normal-mode problem changes abruptly as the bifurcation point in the dispersion diagram is encountered and crossed, it is shown that from an initial-value viewpoint, this transition is smooth. Consequently, the resonance interpretation remains relevant (albeit for a finite time) for wavenumbers slightly different from the ones defining cut-off points. The results are further applied to a two-layer version of the classic Eady model in which the upper rigid lid has been replaced by a simple stratosphere.

Boundary value problems for third-order linear PDEs in time-dependent domains

We present the extension of a methodology to solve moving boundary value problems from the second-order case to the case of the third-order linear evolution PDE qt + qxxx = 0. This extension is the crucial step needed to generalize this methodology to PDEs of arbitrary order. The methodology is based on the derivation of inversion formulae for a class of integral transforms that generalize the Fourier transform and on the analysis of the global relation associated with the PDE. The study of this relation and its inversion using the appropriate generalized transform are the main elements of the proof of our results.

Decadal predictability of the Atlantic Ocean in a coupled GCM: forecast skill and optimal perturbations using Linear Inverse Modelling

The decadal predictability of three-dimensional Atlantic Ocean anomalies is examined in a coupled global climate model (HadCM3) using a Linear Inverse Modelling (LIM) approach. It is found that the evolution of temperature and salinity in the Atlantic, and the strength of the meridional overturning circulation (MOC), can be effectively described by a linear dynamical system forced by white noise. The forecasts produced using this linear model are more skillful than other reference forecasts for several decades. Furthermore, significant non-normal amplification is found under several different norms. The regions from which this growth occurs are found to be fairly shallow and located in the far North Atlantic. Initially, anomalies in the Nordic Seas impact the MOC, and the anomalies then grow to fill the entire Atlantic basin, especially at depth, over one to three decades. It is found that the structure of the optimal initial condition for amplification is sensitive to the norm employed, but the initial growth seems to be dominated by MOC-related basin scale changes, irrespective of the choice of norm. The consistent identification of the far North Atlantic as the most sensitive region for small perturbations suggests that additional observations in this region would be optimal for constraining decadal climate predictions.