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Régis Cottereau

Researcher at Université Paris-Saclay

Publications -  71
Citations -  659

Régis Cottereau is an academic researcher from Université Paris-Saclay. The author has contributed to research in topics: Wave propagation & Random field. The author has an hindex of 14, co-authored 66 publications receiving 578 citations. Previous affiliations of Régis Cottereau include École Centrale Paris & Aix-Marseille University.

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Dynamics of structures coupled with elastic media - a review of numerical models and methods

TL;DR: In this paper, the authors review issues and developments in the field of structure-environment interaction problems, in which the environment is an elastic body, possibly unbounded, and cover in particular the fields of soil-structure interaction, ground-borne noise and vibration emitted by transportation systems and wave diffraction by obstacles in an elastic medium.
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Strict error bounds for linear solid mechanics problems using a subdomain-based flux-free method

TL;DR: A flux-free method for the computation of strict upper bounds of the energy norm of the error in a Finite Element (FE) computation, based on the resolution of a series of local problems on patches of elements and does not require theresolution of a previous problem of flux equilibration, as happens with other methods.
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Modeling of random anisotropic elastic media and impact on wave propagation

TL;DR: In this paper, the authors generalize the Soize's model in order to account independently for the anisotropy index and the fluctuation level, which leads to major differences in the wave propagation regimes.
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Construction of a probabilistic model for impedance matrices

TL;DR: The construction of a probabilistic model of the impedance of a pile foundation on a layered unbounded soil using a nonparametric method that allows for the consideration of data errors as well as model errors is presented.
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A stochastic-deterministic coupling method for continuum mechanics

TL;DR: In this article, the authors present a novel approach that allows to couple a deterministic continuum model with a stochastic continuum model, which is based on a volume coupling and a partition of the energy.