Buckling of an elastic layer based on implicit constitution: incremental theory and numerical framework
type: Item
instance of: scholarly article
title: Buckling of an elastic layer based on implicit constitution: incremental theory and numerical framework
author: Yanyan Li
published in: International Journal of Engineering Science
publication date: 2021-12-14T00:00:00Z
Mathematics Subject Classification ID: 74-XX
Mathematics Subject Classification ID: 92-XX
zbMATH DE Number: 7444785
zbMATH Keywords: implicit constitution
zbMATH Keywords: incremental theory
zbMATH Keywords: buckling
zbMATH Keywords: finite strain
zbMATH Keywords: asymptotic numerical method
MaRDI profile type: Publication
full work available at URL: j.ijengsci.2021.103568
OpenAlex ID: W3198320613
cites work: A note on incremental equations for a new class of constitutive relations for elastic bodies
cites work: Chebyshev and Fourier spectral methods.
cites work: Some topics on a new class of elastic bodies
cites work: On the inhomogeneous shearing of a new class of elastic bodies
cites work: A note on some new classes of constitutive relations for elastic bodies
cites work: On the imperfection sensitivity of a coated elastic half-space
cites work: A path-following technique via an asymptotic-numerical method
cites work: The asymptotic-numerical method: an efficient perturbation technique for nonlinear structural mechanics
cites work: A new method to compute perturbed bifurcations: Application to the buckling of imperfect elastic structures
cites work: An implicit elastic theory for lung parenchyma
cites work: Nonlinear stability analysis of pre-stressed elastic bodies.
cites work: Euler-Bernoulli type beam theory for elastic bodies with nonlinear response in the small strain range
cites work: A numerical study of a plate with a hole for a new class of elastic bodies
cites work: On implicit constitutive theories.
cites work: The elasticity of elasticity
cites work: Conspectus of concepts of elasticity
cites work: Nonlinear elastic bodies exhibiting limiting small strain
cites work: On the nonlinear elastic response of bodies in the small strain range
cites work: On the response of non-dissipative solids
cites work: On a class of non-dissipative materials that are not hyperelastic
cites work: Spectral Methods
cites work: Spectral Methods in MATLAB
DOI: 10.1016/J.IJENGSCI.2021.103568
description: scientific article; zbMATH DE number 7444785