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The safety infractions included unapproved experiments, missing samples, and unauthorized work on select agents (Science, 14 September 2007, p. 1487).

A simulation and implementation study, which has been carried out on a set of hard disk drives, demonstrates that the proposed control synthesis algorithm is able to handle missing samples and can be used to achieve the robust performance of a desired error rejection function for disturbance attenuation.

In this paper, we analytically evaluate the Cramer-Rao type performance bounds for these two schemes for sparsity-aware MTT algorithms and show that the recursive learning structure outperforms the conventional approach, when the measurement vectors are corrupted by missing samples and additive noise.

Both methods have inherent problems, which become worse when deficiencies such as dosing compliance, missing samples, and other data errors are present, resulting in biased parameter estimates.

To solve the problems of missing samples and introducing noise through the ensemble algorithm, we considered oversampling and undersampling to achieve balance.

We excluded 25 patients because of missing samples, and 2 patients were excluded because of unknown outcomes and/or missing patient data.

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Among the 232 patients included in the ABDOMIX study, 19 patients were excluded due to missing sampling and therefore 213 patients (109 in the hemoperfusion group and 104 in the control group) were included in the analysis.

Results Among the 232 patients included in the ABDOMIX study, 19 patients were excluded due to missing sampling and 213 patients (109 in the hemoperfusion group and 104 in the control group) were consequently included in the analysis.

Because of the missed samples and the small number of subjects completing the blood sampling procedures, it was not possible to analyze the parameters of pulsatile LH secretion.

The problem is considered in the time frequency domain and we successively suppress artifacts due to missing samples, estimate and remove FH interferers, and detect the weak astronomical signals.

This will be presented in Section 4. In Section 5 we illustrate the Slepian-based DET, and its application in the reconstruction of signals missing samples randomly and in blocks.

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