activity
20172025
most citedAsymptotically exact strain-gradient models for nonlinear slender elastic structures: a systematic derivation method

41 citations · 149 across the 7 of their papers we have counts for

collaborators

8 papers

cond-mat.soft2025

Classifying soft elastic lattices using higher-order homogenization

Basile Audoly, Claire Lestringant, Hussein Nassar

We propose a methodology for the homogenization of periodic elastic lattices that covers the case of unstable lattices, having affine (macroscopic) or periodic (microscopic) mechan…

cond-mat.soft2024

Fixing non-positive energies in higher-order homogenization

Manon Thbaut, Basile Audoly, Claire Lestringant

Energy functionals produced by second-order homogenization of periodic elastic structures commonly feature negative gradient moduli. We show that this undesirable property is cause…

cond-mat.soft2024★ 11 cited

Asymptotic, second-order homogenization of linear elastic beam networks

Yang Ye, Basile Audoly, Claire Lestringant

We propose a general approach to the higher-order homogenization of discrete elastic networks made up of linear elastic beams or springs in dimension 2 or 3. The network may be nea…

cond-mat.soft2020★ 28 cited

Asymptotic derivation of high-order rod models from non-linear 3D elasticity

Basile Audoly, Claire Lestringant

We propose a method for deriving equivalent one-dimensional models for slender non-linear structures. The approach is designed to be broadly applicable, and can handle in principle…

cond-mat.soft2020★ 23 cited

A one-dimensional model for elasto-capillary necking

Claire Lestringant, Basile Audoly

We derive a non-linear one-dimensional (1d) strain gradient model predicting the necking of soft elastic cylinders driven by surface tension, starting from 3d finite-strain elastic…

physics.app-ph2019★ 41 cited

Asymptotically exact strain-gradient models for nonlinear slender elastic structures: a systematic derivation method

Claire Lestringant, Basile Audoly

We propose a general method for deriving one-dimensional models for nonlinear structures. It captures the contribution to the strain energy arising not only from the macroscopic el…

physics.class-ph2018★ 24 cited

A diffuse interface model for the analysis of propagating bulges in cylindrical balloons

Claire Lestringant, Basile Audoly

With the aim to characterize the formation and propagation of bulges in cylindrical rubber balloons, we carry out an expansion of the non-linear axisymmetric membrane model assumin…

physics.class-ph2017★ 22 cited

Buckling of an elastic ridge: competition between wrinkles and creases

Claire Lestringant, Corrado Maurini, Arnaud Lazarus +1

We investigate the elastic buckling of a triangular prism made of a soft elastomer. A face of the prism is bonded to a stiff slab that imposes an average axial compression. We obse…