25 research outputs found

    Phase driven modal synthesis for forced response evaluation

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    International audienceA new definition is proposed for the Nonlinear Normal Modes, close to the one developed by Bellizzi & Bouc [1]. Theses NNMs are the used to evaluate the forced responses using a modal phase parametrization rather than the classical forcing frequency parametrization

    Global and bifurcation analysis of a structure with cyclic symmetry

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    International audienceIntroducing non-linearities into models contributes towards a better reality description but leads to systems having multiple solutions. It is then legitimate to look for all the solutions of such systems, that is to have a global analysis approach. However no effective method can be found in literature for systems described by more than two or three degrees of freedom. We propose in this paper a way to find all T-periodic solutions--where T is known--of a non-linear dynamical system. This method is compared to three other approaches and is shown to be the most efficient on a Duffing oscillator. As a more complex example, a rotor model including a squeeze-film damper is studied and a second branch of solutions is exhibited

    Etude et modelisation dynamique des transferts de chaleur dans une serre a stockage dans le sol

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    National audienc

    Drag coefficient estimation in FSI for PWR fuel assembly bowing

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    International audienc

    Stochastic study of a non-linear self-excited system with friction

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    ThispaperproposestwomethodsbasedonthePolynomialChaostocarryout the stochastic study of a self-excited non-linear system with friction which is commonly used to represent brake-squeal phenomenon. These methods are illustrated using three uncertain configurations and validated using comparison with Monte Carlo simulation results. First, the stability of the static equilibrium point is examined by computing stochastic eigenvalues. Then, for unstable ranges of the equilibrium point, a constrained harmonic balance method is developed to determine subsequent limit cycles in the deterministic case; it is then adapted to the stochastic case. This demonstrates the effectiveness of the methods to fit complex eigenmodes as well as limit cycles dispersion with a good accuracy
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