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Calibration spanning

Maximum zero suppression (maximum span) minus (calibrated span) Maximum zero elevation minimum span... [Pg.453]

Our monitor does not require replacement sensors, calibration span gas, or extra maintenance. [Pg.92]

Even with the calibration spanning four orders of magnitude of concentration. [Pg.125]

Calibrated attenuator precision 2 dB/60 dB span Fine 1 Db/20 dB span... [Pg.702]

Quality control elements required by the instrumental analyzer method include analyzer calibration error ( 2 percent of instrument span allowed) verifying the absence of bias introduced by the sampling system (less than 5 percent of span for zero and upscale cah-bration gases) and verification of zero and calibration drift over the test period (less than 3 percent of span of the period of each rim). [Pg.2200]

Corrective action Do multipoint calibration invalidate data collection since last zero/ span check within control limits... [Pg.224]

Documentation Data volume includes all quality control forms, e.g., zero/span control charts and multipoint calibration results... [Pg.224]

Plot the observed e.m.f. values against the concentrations of the standard solutions, using a semi-log graph paper which covers four cycles (i.e. spans four decades on the log scale) use the log axis for the concentrations, which should be in terms of fluoride ion concentration. A straight line plot (calibration curve) will be obtained. With increasing dilution of the solutions there tends to be a departure from the straight line with the electrode combination and measuring system referred to above, this becomes apparent when the fluoride ion concentration is reduced to ca 0.2 mg L-1. [Pg.572]

When we plot the sample concentrations in this way, we begin to see that each sample with a unique combination of component concentrations occupies a unique point in this concentration space. (Since this is the concentration space of a training set, it sometimes called the calibration space.) If we want to construct a training set that spans this concentration space, we can see that we must do it in the multivariate sense by including samples that, taken as a set, will occupy all the relevant portions of the concentration space. [Pg.29]

A calibration of the popular B3LYP and BP86 density functionals for the prediction of Fe isomer shifts from DFT calculations [16], using a large number of complexes with a wide range of iron oxidation states and a span of about 2 mm s for the isomer shifts, yielded a value for the calibration constant a = —0.3666 mm s a.u. (see Chap. 5). Note the negative sign, which indicates that a positive isomer shift of a certain compound relative to a reference material reveals a lower electron density at the nuclei in that compound as compared to nuclei in the reference material. [Pg.81]

It is important to remember that sometimes, in spite of the excellent performances of an AMS measurement, the final uncertainty on the true calendar age of a sample is a function of the behaviour of the calibration curve in that time interval a small error on the radiocarbon age does not necessarily correspond to a small, or a unique, calendar span on the BC/AD axis. [Pg.479]

The calibration of DTA systems is dependent on the use of appropriate reference materials, rather than on the application of electrical heating methods. The temperature calibration is normally accomplished with the thermogram being obtained at the heating rate normally used for analysis [20], and the temperatures known for the thermal events used to set temperatures for the empirically observed features. Recommended reference materials that span melting ranges of pharmaceutical interest include benzoic acid (melting point 122.4°C), indium (156.4°C), and tin (231.9°C). [Pg.79]

Series 8 in combination with earlier series was intended to provide data on the effects of total anion concentration. The results are internally consistant with the correlation, having a standard deviation of about 15% around the mean error. However the measured values of PSO2 were about 40% lower than the general correlation. An SO2 analyzer, rather than iodine titration, was used to determine SO2 gas concentration from the saturator. The analyzer was calibrated with dry SO2/N2 span gas. In later experiments it was shown that humid gas gives a lower analyzer response. With constant fraction neutralization increased anionic concentration increases PSO2 because pH decreases faster than effective bisulfite activity. [Pg.284]

Collection of multiple data sets for each time span, with frequent alternation of the polarization, is an essential feature of our protocol. This provides some protection against the effects of drifts in laser power, photomultiplier quantum yield, and absolute calibration of the TAC, photochemical decomposition of the dye, and any other long-term processes that may alter the measured fluorescence response curves. Separate analysis of each data set is necessary to provide an indication of the uncertainty in run-to-run reproducibility and to detect and delete the rare spurious data set. [Pg.172]

In the text which follows we shall examine in numerical detail the decision levels and detection limits for the Fenval-erate calibration data set ( set-B ) provided by D. Kurtz (17). In order to calculate said detection limits it was necessary to assign and fit models both to the variance as a function of concentration and the response (i.e., calibration curve) as a function of concentration. No simple model (2, 3 parameter) was found that was consistent with the empirical calibration curve and the replication error, so several alternative simple functions were used to illustrate the approach for calibration curve detection limits. A more appropriate treatment would require a new design including real blanks and Fenvalerate standards spanning the region from zero to a few times the detection limit. Detailed calculations are given in the Appendix and summarized in Table V. [Pg.58]

If every calibration point (with the exception of replicates that can be treated by averaging their response values) is treated as a separate knot, two different situations can be distinguished. In case of very precisely defined response values, y., obtained in practice by a high number of replicates in presence of small random errors, it is possible to use interpolating splines. Presumbly, the more frequent case envisaged will be the one, where relatively few data points whose random errors are not negligible and/or that are not highly replicated span the concentration (or mass) domain. [Pg.169]

Traditional macroscale NIR spectroscopy requires a calibration set, made of the same chemical components as the target sample, but with varying concentrations that are chosen to span the range of concentrations possible in the sample. A concentration matrix is made from the known concentrations of each component. The PLS algorithm is used to create a model that best describes the mathematical relationship between the reference sample data and the concentration matrix. The model is applied to the unknown data from the target sample to estimate the concentration of sample components. This is called concentration mode PLS . [Pg.268]


See other pages where Calibration spanning is mentioned: [Pg.117]    [Pg.507]    [Pg.246]    [Pg.210]    [Pg.450]    [Pg.109]    [Pg.100]    [Pg.145]    [Pg.117]    [Pg.507]    [Pg.246]    [Pg.210]    [Pg.450]    [Pg.109]    [Pg.100]    [Pg.145]    [Pg.148]    [Pg.29]    [Pg.30]    [Pg.30]    [Pg.150]    [Pg.201]    [Pg.201]    [Pg.67]    [Pg.353]    [Pg.378]    [Pg.32]    [Pg.439]    [Pg.359]    [Pg.224]    [Pg.655]    [Pg.52]    [Pg.589]    [Pg.290]    [Pg.172]    [Pg.74]    [Pg.319]    [Pg.256]    [Pg.11]    [Pg.169]   
See also in sourсe #XX -- [ Pg.27 ]




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