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A direct application of such 'unmixing' matrices is in the construction of adaptive-type controllers using switching controllers.
Since convergence will invariably be attained, but the final converged position will depend on many environmental factors and are unknown, the difference in using the two types of initialization matrices is in general not significant.
Another application of matrices is in the solution of a system of linear equations.
Provided that the shape of fillers immersed in resin matrices is in ordinance, the odd of appearance of stress concentration tends to be larger in the body of dental composites, and such case inclines to produce microcracks all around the fillers, thus making the dental composites weakened.
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Note that all vectors and matrices are in boldface.
For the Gaussian model, all entries to these matrices are in {−1,0,1}. .
Sequence logos for all these weight matrices are in Supplementary data Figure S5.
Thus, young FN matrices are in a constant turnover and inhibiting FN matrix assembly gradually leads to a net loss of matrix [56].
Statistics on computed breeding values with various relationship matrices are in Table 5.
Estimates of accuracy obtained using PEV with different genomic matrices are in Table 6.
Each matrix is in (mathbb {R}^{n times n}).
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