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RVE models with material periodic conditions are developed in generating a 3D network of fillers within the RVE.
In this work, we consider 2D elliptic models with material interfaces and develop efficient high-order accurate methods based on Difference Potentials for such problems.
It is demonstrated that computational homogenized models with material periodic conditions are independent of RVE size and provide homogenized results and are computationally efficient compared to statistical models.
A statistical process has been evolved by considering an ensemble of 32 similar structural models with material and geometrical properties varying by ±5% over the nominal values to account for the uncertainties in the structure.
In the second approach, RVE models with material periodic boundary conditions are developed, which involve placing fillers that exceed the RVE into their respective position on the opposite face of RVE as if the RVE is part of a larger network of RVEs.
Figure 5 displays the displacement amplitudes versus the dimensionless horizontal distance and the incident angle for three models with material 3 to manifest the influence of incident angles on the surface motions.
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We assume that the polymer is described by a linearized viscoelastic constitutive model, with material parameters varying due to the degradation, in the case of biodegradable polymers.
Transient response characteristics of a bolted flange connection structure with shear pin/cone under different types of load are studied by a simplified dynamical model with material nonlinearity.
Combining heat transfer modeling with material testing, finite element method was used to calculate the temperature field and thermal stress of the bushing, and their sensitivity to Poisson ratio, mud pressure, rotor speed and formation temperature.
The implant material was modeled with material properties of stainless steel.
Finally, we have chosen to generate a L4 L5 model with material properties equivalent to those reported by Goel et al. [ 14, 27, 28].
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