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The evolution of some effective properties and the impact of surface geometry, Péclet, Schmidt and Damköhler numbers are investigated.
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We consider some computational aspects of effective properties for some multi-scale structures.
The problem of prediction of effective properties in some approximation can be solved involving only the averaging statistical descriptors.
The results can be used to predict effective properties of nanocomposites including interphase effects.
To eliminate the grid effects, several empirical or analytical models were proposed based on effective properties of the well blocks.
The results show that Generalized Mixture Rule cannot properly predict the effects of changing the length and diameter of nanotubes on the effective properties of nanocomposites.
The resulting effective properties for the randomly oriented CNT composite are isotropic, despite the CNTs having transversely isotropic effective properties.
Note that the restriction to effective properties of sequences is crucial here.
Homogeneous model with constant effective properties was used for nanofluid.
Homogeneous model with constant effective properties was used.
Closed-form formulae are obtained for the effective properties.
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