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It has been found that IT impact on all estimation methods is stable and significant.
In the considered examples, we add Gaussian noise to patterns; however, it is not essential, since the SSA-family of methods is stable with respect to noise distribution and possible weak dependencies.
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Tracking methods are stable, and each node is recomputed only a few times [33].
The proposed methods are stable and avoid the ill-conditioning and nonlinear iteration problems.
Forward methods are known as fastest methods and backward methods are stable in any circumstances.
Furthermore, these methods are stable and no spurious oscillations are detected near singular points or curves.
The numerical results demonstrate that our methods are stable, accurate, and robust in resolving complex wave structures.
It is shown that all methods are stable and effective for this investigation; however, the Rosenblueth's 2K + 1 Point Estimate method requires the least computational cost.
The computations demonstrate that our methods are stable, accurate, and robust in maintaining accuracy for simulating flows in the special relativistic hydrodynamics.
It is worth noting that L347P-PINK1, although prone to degradation by some purification methods, was stable in our experimental systems and conditions (Figure 1B, lane 3 and 8), in contrast to a previously reported instability of L347-PINK1 [33]. L347-PINK1 [33]
The curriculum and the teaching methods were stable over the period in which the two cohorts were assessed.
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