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The matrix is random with independent entries.
According to the separable compressive sensing theory, we can see that the measurement matrix is random.
The dielectric measurements show that the crystalline growth orientation of the LiFe5O8 particles, embedded in the glass matrix, is random.
Recalling from Algorithm 1, one should be aware that the number of FE search of the ET-FSD, p, varies with the channel matrix H. Thus, in the reminder of the paper, we will use p(H) to denote p so as to emphasize that p(H) is a function of H. Due to the early termination, the complexity of the ET-FSD, ζ p(H), is a random variable when the channel matrix is random.
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Most commonly used sensing matrices are random matrices with independent identically distributed (i.i.d).i.d
In this process, the matrix R is random generated.
For the given channel estimates,, and, the MSE matrix of (10) is random due to the random errors,, and.
Note that the sending order of these matrices C s is random.
The measurement matrix is a random matrix and OMP algorithm is chosen for the reconstruction algorithm.
This holds when the regressor (design) matrix is non-random or determined by the observed data as in AR models.
The state of dispersion of CNTs into the polymer matrix is considered to be random.
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