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Nanometer-scale carbonitride particles are used, but rather than being evenly dispersed, they migrate to specific vulnerable regions -- boundary areas between other elements of the matrix.
We require the discrete gradient to be exact for linear functions, which gives us a system of linear equations for elements of the matrix M.
It is necessary to evaluate the elements of the matrix in question when using inverse methods for the reconstruction of acoustic source strength spectra.
Hence, the elements of the matrix are also independent of each other.
Equation (12) can be rewritten for the elements of the matrix as (14).
The evaluated non-zero elements of the matrix, Z, are as listed in "Appendix 2".
The off-diagonal elements of the matrix (T_{c} (cdot )) are non-negative.
Let the elements of the matrix, Z, be p ij, with i, j = 1 N.
The final performance measure is the mean of the diagonal elements of the matrix C.
In a similar way, one can obtain other elements of the matrix.
However, the elements of the matrix become numerically close to each other.
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characteristics of the matrix
factors of the matrix
elements of the template
elements of the parent
materials of the matrix
conditions of the matrix
components of the matrix
elements of the model
processes of the matrix
elements of the table
elements of the frame
dimensions of the matrix
compositions of the matrix
features of the matrix
contents of the matrix
elements of the tables
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