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Seal matrices may be single or double, thus producing an impression on either one or both sides of the wax.
Furthermore, matrices may be used in linear combinations with other commuting matrices, such as.
There is some freedom in how the B and C matrices may be chosen.
Furthermore, the non-volatile memory required to store the parity-check matrices may be prohibitive in practical applications.
The expressions of these direct and cross damping matrices may be obtained explicitly for some common spatial kernel functions and Euler Bernoulli beam theory.
Based on current preclinical work, tissue-derived matrices may be further functionalized by reseeding with specific cells that can fulfill additional biological functions.
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The matrix may be metallic, ceramic or polymeric in origin.
One may consider why the matrix may be a transitory form in this manner.
Further, the decomposability of the matrix may be due to the basic organizational setup.
The data of decision matrix may be presented as uncertain values.
However, the correlation matrix may be required to be as close to the unit matrix as possible (optimal).
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