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The crack growth was modelled using a fracture mechanics model based on finite element models.
This work presents a non-linear continuum damage mechanics model based on general thermodynamic framework developed by Lemaitre and Chaboche.
In this paper an anisotropic damage mechanics model based on a continuum damage mechanics (CDM) has been developed to model creep behavior of single crystal superalloys.
Steady-state delamination of multilayered structures, caused by stresses arising during processing due to thermal expansion mismatch, is analyzed by a fracture mechanics model based on laminate theory.
A comprehensive mechanics model based on a plate with in-plane tension is presented and linear analysis is carried out to examine the transition from plate behavior to membrane behavior.
A molecular mechanics model based on the UFF potential is used to benchmark the hybrid FE models developed.
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The crystal structure of the Form II modification of isotactic poly(4-methyl-pentene-1) (P4MP1) is derived by molecular mechanics modeling based on electron diffraction patterns of single crystals and on earlier X-ray powder diffraction patterns.
To explore this multi-physical interaction, first, we built a numerical heat-water-mechanics model based on energy, mass and momentum conservation principles.
The representative physical deformation and damage mechanisms, as intraply failure and interply delamination, were taken into account explicitly in the finite element discretization by means of a continuum damage mechanic model based on the LaRC04 failure criterion and a cohesive zone approach, respectively.
First, a continuum-mechanics model based on the creep expansion of a pressure vessel provides good quantitative agreement with experimental data of isothermal foaming of titanium, and qualitative trends for the case of foaming under thermal cycling conditions.
For the formulation of progressive failure, the material property degradation model (MDM) was constructed using a continuum damage mechanics (CDM) model based on the 3D Hashin failure criteria.
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