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The uniform deformation energy density model models the strain most appropriately.
Among existing models, the strain gradient plasticity model provided the real physical reason for the genesis of ISE in ZTA and hence, explained the data the best.
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From this model the strain energy is determined, assuming a linear hardening law.
The chapter incorporates permanent deformation into a stress-strain curve to model the strain reversal effect in which unloading is under elastic behavior.
The plastic deformation is incorporated into the stress strain curve to model the strain reversal effect in which unloading under elastic behaviour is allowed.
The models evaluated are the turbulent diffusivity model, k ε model, the strain rate tensor (SRT) model and the subfilter kinetic energy (SKE) model.
The importance of modelling the strain rate dependent material behaviour increases since structural components more and more have to be designed against extreme events.
In this model, the strain at the free surface of this half-space due to the buried point QDs is calculated, and a scalar measure of the strain at the surface is subsequently determined.
In the model, the strain energy function is decomposed into two parts representing fiber stretches and fiber fiber interaction (cross-over shearing) between weft and warp yarns.
However, as shown with our analytical model, the strain that wins depends strongly on the transmission rate (Additional File 1).
In addition, as a general guideline, in this model the strain required for saturation should be at least three times the fibre failure strain.
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