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The perfect and imperfect interfaces between inclusions and the matrix were assumed for the prediction.
A general unstructured covariance was assumed, that is, no specific forms of the random-effects covariance matrix were assumed.
The phenotypic (co variance was: Different variance-covariance structures for the G matrix were assumed to select the most suitable and parsimonious for our data set.
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The matrix was assumed to be impervious.
The matrix was assumed to have the same optical properties as bulk fused silica.
The constitutive relation of the void-free matrix is assumed to obey the Norton power law.
Of particular interest is the fact that the prescribed stress field inside the matrix is assumed to be non-uniform.
The noise covariance matrix is assumed to be the identity matrix.
Entries of the noise matrix are assumed to be i.i.d.i.d
The thermomechanical properties of carbon nanotubes and polymer matrix are assumed to be temperature-dependent.
Initially, the yarns and the matrix are assumed to be transversely isotropic and isotropic materials respectively.
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