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In practice, we use (Vert H(mu^{k},w^{k}) Vert ^{2}leqvarepsilon) as a termination rule, where ε is a pre-set tolerance error.
The validity of the compensation method depends on the engine's performance and the tolerance error 0.5%, which is commonly demanded in engineering.
Our approach has the advantage of requiring a small pre-computation time even for very large systems, and uses the minimal number of coefficients to represent the far-field, for a given L2 tolerance error in the approximation.
A tolerance error should be considered for both PL measurement and graph fitting procedures because the fluorescence spectrophotometer precision lies at approximately 0.1 nm, and there exists a possibility of error in the fitting process.
Where t is the statistic of t-distribution, P is the prevalence, Q = 1 − P, and d is the tolerance error (precision).
It was a cross-sectional study, and we just considered the predicted prevalence (P), precision (tolerance error d), and alpha (α = 0.05) while calculating the sample size.
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The main parameters and the fabrication tolerance errors have been evaluated.
It may also result in a possible overestimation of tolerance errors on various engineering surfaces.
The minimum zone (MZ) method (ANSI Y14.5M-1994) yields the lowest value (most accurate) for all the form tolerance errors.
This work used a modified version of the Sandia array performance model, and introduces new factors to the calculation of Isc to account for identified error mechanisms, including instrumentation alignment, spectral, and module power tolerance errors.
Manufacturing tolerance errors of 0.0005″ for archwire width, 0.0005″ for slot width, and 0.002″ for bracket width would produce θ c in the range from 1.54° to 2.65°, contributing significantly to the variability in results.
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