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Under pure bending, the critical stress is equivalent to the classical stress.
This apparent lack of sensitivity to a classical stress concentration case was reported but not explained or modeled.
To this end, contour plots of strain rate, as well as classical stress contours, are developed during progressive failure.
It is shown that the expressions of the classical stress and the stress gradient resultants are only defined for different values of the nonlocal and strain gradient parameters.
In a recent study, the authors have proposed a non-local fractional beam model where non-local effects are represented as viscoelastic long-range volume forces and moments, exchanged by non-adjacent beam segments depending on their relative motion, while local effects are modelled by elastic classical stress resultants.
One kind is the classical stress gradient Eringen's theory as applied to the Kirchhoff Love plate model, another kind is based on the continualization of the discrete lattice model and the last kind is a combination of Eringen's model with some additional gradient curvature terms.
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This is designated as Regime I representing classical stress-optical behavior observed in large number of non-crystallizable polymers.
The anomalous nature of the flow is usually modeled with fractional-order time derivatives replacing those of integer order in classical stress-strain relations.
This paper presents an experimental fatigue study led on a commercial conductive silicone adhesive following the classical stress-life approach.
In conclusion, all the data presented here indicate that the modified version of the stress-induced hyperthermia-paradigm is a valid and interesting alternative to the classical stress-induced hyperthermia test.
Whereas in the classical stress-induced hyperthermia, cohort removal was used, in a recently described modification of the stress-induced hyperthermia model singly housed mice rather than groups of mice were used.
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