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Au-Cu alloys are functional materials with nonlinear optical applications.
And because closed form expressions for homogenized properties generally do not exist for materials with nonlinear response we rely on computational homogenization to evaluate them.
Materials with nonlinear optical properties are of critical importance for a diverse range of photonic applications, such as optical regeneration, switching, modulation, sampling, and noise suppression.
Meanwhile, this paper is focused on the tests of electric properties of obtained films, expecting that presence of graphene particles, contrary to frequently used in polymer nanocomposites graphene oxide (GO), would result in lowering electrical resistivity of films and would lead to obtain materials with nonlinear dielectric properties, which might be used in electronics.
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Considering an elastoplastic material with nonlinear kinematic hardening rule, we apply it to the problem of a sample in plane strain conditions under constant traction and alternating torsion in order to determine analytically the interaction curve bounding the shakedown domain.
The experimental data of the saturated and unsaturated shear strength of recycled materials are fitted with nonlinear shear strength equations.
Spontaneous parametric down-conversion in 2-dimensional photonic crystal made of semiconductor material with large nonlinear susceptibility is proposed to generate entangled photon pairs with high nonlinear conversion efficiency.
The large hyperpolarizability value of the compound concludes that the system exhibits significant nonlinear optical features and thus, points out their possibility in designing material with high nonlinear activity.
The composite material with good nonlinear optical properties had potential applications in vitro cellular imaging.
The matrix is modeled as an elastic plastic material with pure nonlinear kinematic hardening.
Figure 1 shows the potential graphs of these two equations, namely, p = p and σeq = σeq(εeq) for an arbitrary material, with linear, nonlinear elastic, and hardening behavior.
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