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The constitutive behavior of elastic materials is described by an equation relating equivalent stress to equivalent strain.
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Under tension, the temperature of elastic materials decreases.
The behavior of chiral elastic materials is of interest to the fields of auxetic materials, carbon nanotubes, honeycomb structures and mechanics of bone.
It considers some methods that may be used to describe the behavior of isotropic elastic materials that undergo finite deformation.
These calculations are based on the very well understood behavior of layered elastic materials in response to external forces (cf. Merkel et al., 2007; and references therein).
The elastic belt is made of elastic material and mainly composed of two straps on two sides.
To quantify the failure behavior of an elastic material described by Equation (4), the evaluation of upper integration limits I1,0 and J2,0 for the quantities I1 and J2 appearing in Equation (5) is postulated.
Hertz theory describes the behavior of pseudo-elastic materials with small deformation.
A different behavior is observed in elastic materials.
J. Solids Struct. 1, 417 438, 1965, proposed two enhanced strain gradient elastic theories to describe linear elastic behavior of isotropic materials with micro-structural effects.
The comparison of the behavior of rods made of usual and nonlocal elastic materials shows that the presence of a nonlocal material has effects analogous to those due to a reduction in the rigidity of the rods.
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CEO of Professional Science Editing for Scientists @ prosciediting.com