2022
DOI: 10.1016/j.finel.2021.103696
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Non-linear thermoelastic analysis of thin-walled structures with cohesive-like interfaces relying on the solid shell concept

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Cited by 14 publications
(4 citation statements)
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“…For its numerical implementation and in line with the previous investigations for Enhanced Assumed Strain (EAS) mixed FE formulations, we herewith recall a material formulation defined in the reference configuration of the body. This formulation has been exploited for its usage in the modelling for solid shells [87,93,94,[96][97][98][104][105][106], as it is proven to block the appearance of shear locking in structures under bending configurations. Recalling from Sect.…”
Section: Fe Formulation Of the Gradient-enhanced Damage Model Eas-bas...mentioning
confidence: 99%
See 1 more Smart Citation
“…For its numerical implementation and in line with the previous investigations for Enhanced Assumed Strain (EAS) mixed FE formulations, we herewith recall a material formulation defined in the reference configuration of the body. This formulation has been exploited for its usage in the modelling for solid shells [87,93,94,[96][97][98][104][105][106], as it is proven to block the appearance of shear locking in structures under bending configurations. Recalling from Sect.…”
Section: Fe Formulation Of the Gradient-enhanced Damage Model Eas-bas...mentioning
confidence: 99%
“…This technique's major drawback lies in the instability associated with rank deficiency in the stiffness matrix which appears under compressive states [95], which remains an open question in the Computational Mechanics field. Having also been applied to non-local damage approaches such as PF frameworks [96][97][98] and very recently to CDM with reduced integration schemes [99], in this research, we aim at developing a full integration formulation combining the EAS method considering 24 incompatible deformation modes, Q1E24, with a gradient-enhanced CDM approach to analyze damage in samples under bending loads which are prone to display shear locking phenomena, i.e., Q1Q1E24.…”
Section: Introductionmentioning
confidence: 99%
“…According to the Fourier's law of heat conduction, 35–37 the constitutive relation between the heat flux boldq$$ \mathbf{q} $$ and the temperature shift θ$$ \theta $$ can be expressed as boldq=prefix−boldk·θ,$$ \mathbf{q}=-\mathbf{k}\cdotp \nabla \theta, $$ where boldk$$ \mathbf{k} $$ is the thermal conductivity tensor.…”
Section: Thermo‐mechanical Formulationmentioning
confidence: 99%
“…According to the Fourier's law of heat conduction, [35][36][37] the constitutive relation between the heat flux q and the temperature shift 𝜃 can be expressed as…”
Section: Thermo-mechanical Formulationmentioning
confidence: 99%