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In MD simulation the computational domain size is extremely small and the simulated period is so short that direct comparison of MD results with macroscopic behavior is almost impossible.
Nevertheless, the fluid contribution to the macroscopic behavior is still present and the fluid mass conservation controls the pore pressure that contributes to the total stress at the macro-scale.
At the local scale, all phases of the composite obey the classic equations of three-dimensional elasticity, but, since the assumption of strict separation of scales is not verified, the macroscopic behavior is described by the equations of strain gradient elasticity.
The macroscopic behavior is similar to ferromagnetism.
Microscopic effects are not included and only the macroscopic behavior is considered.
The current understanding of the microscopic phenomena is that it is believed to control the electrorheological effects, and the models used to describe macroscopic behavior is presented in the review of Parthasarathy and Klingenberg [47].
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A connection between the deviations from the designed geometry on nanoscopic level and macroscopic behavior was established using amplitude and frequency noise as the primary figures of merit.
The predicted macroscopic behaviors are in good agreement with the known solutions.
Thereby, unlike the phenomenological approaches, the macroscopic behaviors are deduced from the physics at the microscopic scales, without any prerequisite.
We present an explicit example of a simple viscoelastic mass-spring system whose macroscopic dissipative behavior is plastic, rate independent.
One method to obtain desired macroscopic material behavior is by adding microscopic second phase particles to a base material.
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