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Exact(4)

Based on the calibration model, the fault-tolerant calibration test, the fault-tolerant calibration matrix and error matrix are obtained.

Both of these expressions are substituted in (22) to result in its simplified form (27). Now, denote by and the limiting values of and, respectively; then closed-form expressions for the limiting (steady-state) values of the second moment matrix and error power are derived next.

The model equation, including the observation data, design matrix, and error term, was convolved with a Gaussian kernel of dispersion of 5.65-s FWHM to account for temporal autocorrelation (Worsley & Friston, 1995).

The model equation, including the observation data, design matrix, and error term, was convolved with a Gaussian kernel of dispersion 5.65 s FWHM to account for temporal autocorrelation (Worsley & Friston, 1995).

Similar(56)

Given the original constant matrix C and error constraints to be satisfied, AURA aims to find an optimized matrix C ′, where the total number of nonzero digits of constants is minimum.

A phi-X 174 control lane was included in the Solexa run for matrix, phasing, and error rate estimations as recommended by the manufacturer.

where G = C ⊗ I M ; C is an N × N weighting matrix, where {C} lk  = c lk ; ⊗ is the Kronecker product; D i) is the diagonal step-size matrix; and the error energy matrix, E(i), is given by E ( i ) = diag e 1 2 i I M, e 2 2 i I M, …, e N 2 i I M. (9).

The model equation, including the observed data, the design matrix, and the error term, was convolved with a Gaussian kernel, with a dispersion of 4 s FWHM.

The model equation, including the observation data, the design matrix, and the error term, was convolved with a Gaussian kernel dispersion of 4 sec FWHM to account for the temporal autocorrelation [51].

The model equation, including the observation data, the design matrix and the error term, was convoluted with a Gaussian kernel of dispersion of 4 s FWHM to deal with the temporal auto-correlation.

Specifically, with dimension d fixed, we find loading matrix, latent variable matrix and uniqueness error matrix such that and.

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