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Philosophical Transactions. Series A, Mathematical, Physical, and Engineering Sciences|March 19, 2019
Likely equilibria of the stochastic Rivlin cubeL Angela Mihai, Thomas E Woolley, Alain GorielyProceedings. Mathematical, Physical, and Engineering Sciences|April 18, 2018
Stochastic isotropic hyperelastic materials: constitutive calibration and model selectionL Angela Mihai, Thomas E Woolley, Alain GorielyProceedings. Mathematical, Physical, and Engineering Sciences|December 12, 2017
How to characterize a nonlinear elastic material? A review on nonlinear constitutive parameters in isotropic finite elasticityL Angela Mihai, Alain GorielyProceedings. Mathematical, Physical, and Engineering Sciences|December 28, 2020
A pseudo-anelastic model for stress softening in liquid crystal elastomersL Angela Mihai, Alain GorielyProceedings. Mathematical, Physical, and Engineering Sciences|May 10, 2017
Microstructure-based hyperelastic models for closed-cell solidsL Angela Mihai, Hayley Wyatt, Alain GorielyPhysical Review. E|January 20, 2018
Random blebbing motion: A simple model linking cell structural properties to migration characteristicsThomas E Woolley, Eamonn A Gaffney, Alain GorielyRoyal Society Open Science|November 21, 2015
Membrane shrinkage and cortex remodelling are predicted to work in harmony to retract blebsThomas E Woolley, Eamonn A Gaffney, Alain GorielyProceedings. Mathematical, Physical, and Engineering Sciences|February 14, 2022
Nematic liquid crystalline elastomers are aeolotropic materialsL Angela Mihai, Haoran Wang, Johann Guilleminot, et al.Journal of the Royal Society, Interface|September 11, 2015
A comparison of hyperelastic constitutive models applicable to brain and fat tissuesL Angela Mihai, LiKang Chin, Paul A Janmey, et al.Philosophical Transactions. Series A, Mathematical, Physical, and Engineering Sciences|August 29, 2022
A mathematical model for the auxetic response of liquid crystal elastomersL Angela Mihai, Devesh Mistry, Thomas Raistrick, et al.Pageof 18