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New delay-range-dependent stability criteria and stabilization conditions are derived in terms of linear matrix inequalities (LMIs), which depend on not only the difference between the upper and lower delay bounds but also the upper delay bound of the interval time-varying delay.
This probability interval procedure ensures that the lower bound of the interval is symmetric with the upper bound about 0; therefore it is only necessary to search for one of the interval's two limits, as the other is symmetrical about zero.
Obviously, λ min=0, a lower bound of the interval.
The interval efficiencies can be improved by increasing only outputs, decreasing only inputs or adjusting both simultaneously, so that the lower bound of the interval efficiency can be increased as much as possible while the upper bound can attains one.
Therefore, it is of significant importance to study the stability of NNs containing a nonzero lower bound of the interval time-varying delays, and some of the researchers have reported fruitful results in the previous literature (see [8 13, 16]).
For reasons of conservativeness the lower bound of the interval is defined as the reliable minimum estimate (RME).
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Markers with significance at -Log10 (p) > 6.0 are shown in Table 3. Markers exceeding significance at FDR = 0.05 are shown in Additional file 3. Chrom., chromosome; lower CL, lower bound of the confidence interval; OR, odds ratio; upper CL, upper bound of the confidence interval.
However, in practical world, the time-varying delay may be an interval delay, that is, the lower bound of the delay interval is not restricted to zero.
The RME is the difference between the lower bound of the error interval at the reference period (time 1) and the upper bound of the error interval at the assessment period (time 2) and can be treated as a conservative estimate that qualifies for accounting.
Cronbach's alpha for all five questions was 0.77 on the LS with a lower bound of the confidence interval of 0.755 as opposed to 0.89 on the NS with a lower bound of the confidence interval of 0.886.
The lower bound of the secure interval can be applied to water-inrush and the upper bound can solve the problem of connectivity.
More suggestions(16)
bound of the link
bound of the uncertainty
bound of the error
bound of the tricolpate
bound of the delay
bound of the approximation
bound of the estimation
bound of the parameter
bound of the search
bound of the number
bound of the system
bound of the solution
bound of the reachable
bound of the term
bound of the E χ2
bound of the convergence
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Justyna Jupowicz-Kozak
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