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Distribution quality index

Mass Spectroscopy. A collection of 125,000 spectra is maintained at Cornell University and is available from John Wiley Sons, Inc. (New York) on CD-ROM or magnetic tape. The spectra can be evaluated using a quality index algorithm (63,76). Software for use with the magnetic tape version to match unknowns is distributed by Cornell (77). The collection contains all available spectral information, including isotopically labeled derivatives, partial spectra, and multiple spectra of a single compound. [Pg.121]

To quantify the quality of liquid irrigation, the correlation uses the distribution quality rating index. Typical indexes are 10 to 70 percent for most standard commercial distributors, 75 to 90 percent for intermediate-quality distributors, and over 90 percent for high-performance distributors. Moore and Rukovena present a method for calculating a distribution-quality rating index from distributor geometry. Their method is described in detail in their paper as well as in Kister s book (.Distillation Operation, McGraw-Hill, New York, 1990). [Pg.69]

Figure 12.2 Genotype calls on 49 SNPs of various quality indices and the distribution of quality index shown in Hua et al. (2007). (a) Each scatterplot corresponds to one SNP. The SNPs are ordered according to the quality index. Three genotypes are denoted as black, dark gray, and light gray points, (b) The Histogram of quality index on all SNPs. Figure 12.2 Genotype calls on 49 SNPs of various quality indices and the distribution of quality index shown in Hua et al. (2007). (a) Each scatterplot corresponds to one SNP. The SNPs are ordered according to the quality index. Three genotypes are denoted as black, dark gray, and light gray points, (b) The Histogram of quality index on all SNPs.
The reported chemical markers are useful markers of sterility, which is an important quality index in shelf-stable foods. The use of the markers to map lethality distribution in particulate foods has been demonstrated. The markers can be used for validating and optimizing new thermal processing technologies such as ohmic heating and microwave sterilization. [Pg.67]

Produet toleranee ean signifieantly influenee produet variability. Unfortunately, we have dilfieulty in finding the exaet relationship between them. An approximate relationship ean be found from the proeess eapability index, a quality metrie interrelated to manufaeturing eost and toleranee (Lin et al., 1997). The random manner by whieh the inherent inaeeuraeies within a manufaeturing proeess are generated produees a pattern of variation for the dimension whieh resembles the Normal distribution (Chase and Parkinson, 1991 Mansoor, 1963) and therefore proeess eapability indiees, whieh are based on the Normal distribution, are suitable for use. See Appendix IV for a detailed diseussion of proeess eapability indiees. [Pg.41]

The process capability index, Cpk, is related to the so-called process sigma such that a 6a process corresponds to a Cpk of exactly 2.00, or 2.0 defective parts per billion (PPB), assuming N (0, a) quality variance distribution (can alternative calculation for process sigma estimates 3.4 defective parts per million for a 6a process). Examples of the correspondence between Cpk, process sigma, and defect rate for N(0, a) distributions are shown in Figure 2. The process capability (based on observed yield) of pharmaceutical manufacturers has been cited by some benchmark studies to be roughly 0.7 (2.1a) [28]. [Pg.317]

FIGURE 2-17. Contribution of molecular weight to polymer properties, (a) Molecular weight distribution profile of a typical polymer. (b) Quality control of an alkyd resin. It was determined that a good paint resulted only when the ratio of the peak heights was between 0.6 and 0.8. Detector refractive index. [Pg.50]


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See also in sourсe #XX -- [ Pg.39 ]




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