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Angela Madeo
Researcher at University of Lyon
Publications - 125
Citations - 4731
Angela Madeo is an academic researcher from University of Lyon. The author has contributed to research in topics: Boundary value problem & Metamaterial. The author has an hindex of 36, co-authored 119 publications receiving 3962 citations. Previous affiliations of Angela Madeo include Institut Universitaire de France & University of L'Aquila.
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How contact interactions may depend on the shape of Cauchy cuts in Nth gradient continua: approach “à la D’Alembert”
TL;DR: In this article, it is shown how to generalize Cauchy representation formulas for contact interactions to the case of Nth gradient continua, that is, continua in which the deformation energy depends on the Green-Saint-Venant tensor and all its N − 1 order gradients.
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A unifying perspective: the relaxed linear micromorphic continuum
TL;DR: In this article, a relaxed linear elastic micromorphic continuum model with symmetric Cauchy force stresses and curvature contribution depending only on the micro-dislocation tensor is proposed.
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Analytical continuum mechanics à la Hamilton-Piola least action principle for second gradient continua and capillary fluids
TL;DR: In this article, a Lagrangian action is proved to hold for capillary fluids, i.e. fluids for which the deformation energy has the form suggested, starting from molecular arguments.
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The bias-extension test for the analysis of in-plane shear properties of textile composite reinforcements and prepregs: a review
Philippe Boisse,Nahiene Hamila,E. Guzman-Maldonado,Angela Madeo,Gilles Hivet,Francesco dell’Isola +5 more
TL;DR: The bias extension test is a simple experiment aiming to determine in-plane shear properties of textile composite reinforcements as discussed by the authors, and it has been used for many years to evaluate the elasticity of yarn yarns.
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Modeling the onset of shear boundary layers in fibrous composite reinforcements by second-gradient theory
TL;DR: In this paper, a micromorphic continuum theory based on an enriched kinematics constituted by the displacement field u and a second-order tensor field ψ describing microscopic deformations is proposed.