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The classical plasticity theories cannot explain this size effect since their constitutive laws possess no internal material lengths.
The generalized continuum theory of couple-stress elasticity introduces characteristic material lengths in order to describe the pertinent scale effects that emerge from the underlying material microstructure.
This theory introduces characteristic material lengths in order to describe the pertinent scale effects that emerge from the underlying microstructure and has proved to be very effective for modeling microstructured materials.
As the contact scales in such experiments reduce progressively (micro to nano-scales) the internal material lengths become important and their effect upon the macroscopic response cannot be ignored.
On the other hand, as the scales in the contact system reduce progressively (micro to nano-scales), the internal material lengths become important and their effect upon the macroscopic response cannot be ignored.
The behavior of the indented material is modeled through the couple-stress elasticity theory, which introduces characteristic material lengths and is appropriately modified in order to incorporate the thermal effects.
Similar(54)
The theory contains a material length scale parameter and considers the size effect in the analysis.
The material length scale ˆl can also be identified by using the present algorithm.
Other topics discussed include material, length, diameter, flexibility, stability, and biocompatibility of the implant.
This new theoretical model contains a material length scale parameter that can capture the size effect.
On the other hand, for significant large material length scales, a conventional elastic solution is obtained.
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