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Numbering flow performance evaluation

This test performed successfully in the identification of genotoxicity of several pesticides [81]. Yet, only few laboratories have established this test for screening purposes. An improvement may be the inclusion of flow cytometric analysis where higher cell numbers can be evaluated in a shorter time and which could improve the sensitivity of the assay as the sample size can be dramatically increased. [Pg.318]

The other two methods are subject to both these errors, since both the form ofi the RTD and the extent of micromixing are assumed. Their advantage is that they permit analytical solution for the conversion. In the axial-dispersion model the reactor is represented by allowing for axial diffusion in an otherwise ideal tubular-flow reactor. In this case the RTD for the actual reactor is used to calculate the best axial dififusivity for the model (Sec. 6-5), and this diffusivity is then employed to predict the conversion (Sec. 6-9). This is a good approximation for most tubular reactors with turbulent flow, since the deviations from plug-flow performance are small. In the third model the reactor is represented by a series of ideal stirred tanks of equal volume. Response data from the actual reactor are used to determine the number of tanks in series (Sec. 6-6). Then the conversion can be evaluated by the method for multiple stirred tanks in series (Sec. 6-10). [Pg.245]

The solvent delivery system is responsible for delivering the pressurized mobile phase with the desired composition and chosen flow rate to the head of the column. To achieve this goal a number of components work together under the supervision of the system computer or microprocessors to achieve the tight specifications typical of a modem liquid chromatograph. Table 5.2 [15-19]. Suitable tests for performance evaluation of solvent delivery systems are briefly described at the end of section 5.2.2. In retention terms a relative standard deviation of better than 0.15% for retention factors under normal operating conditions is expected. [Pg.434]

To evaluate the performance of a simulation run, the flow and stock matrices are returned by the model. These matrices can be used to calculate a desired number of performance measures (e.g. the number of dispatched trains, average stock levels, etc.). These depend on the purpose of the study. It has to be noted that each simulation run is a stochastic experiment. Hence, multiple replications are necessary to evaluate the performance of a certain SC configuration properly. [Pg.167]

The main value of data describing turbulent energy requirements is in the computation of pressure drop-flow rate characteristics for installed plant but there are also examples of performance evaluation using energy data -. As with laminar flow characteristics, although different, those for turbulent flow are relatively simple and easily described in terms of the friction factor-Reynolds number relationship used to describe empty tube. [Pg.245]

As home care ventilators become smaller in size, their pneumatic performance may be compromised. As rise time settings are often arbitrary numbers, clinicians should ask manufacturers for information on flow performance, as this information is easily available in the form of pressure flow graphs. One should look for the machine s ability to maintain inspiratory pressure stability. Breathing on the machine is also a very good way to evaluate a ventilator s ability to meet inspiratory flow demand. [Pg.241]

This technique is invasive however, the particle can be designed to be neutrally buoyant so that it well represents the flow of the phase of interest. An array of detectors is positioned around the reactor vessel. Calibration must be performed by positioning the particle in the vessel at a number of known locations and recording each of the detector counts. During actual measurements, the y-ray emissions from the particle are monitored over many hours as it moves freely in the system maintained at steady state. Least-squares regression methods can be applied to evaluate the temporal position of the particle and thus velocity field [13, 14]. This technique offers modest spatial resolutions of 2-5 mm and sampling frequencies up to 25 Hz. [Pg.337]

In the experiment parameters such as the equivalence ratio (velocity ratio, r = —U2/U1, between the mixture flow (Ui) and counterflow U2) are varied. For most of the experiments, the extension length (L) of the collar above the burner exit and the gap width (W) between the nozzle exit and the collar were kept constant as LjD = 1.0 and W/D = 0.23, respectively. However, these parameters can be easily varied, and their influence on the total performance of the system is also evaluated. Experimental results show that the nozzle exit velocity varies from 3.9 to 30 m/s corresponding to the Reynolds number of 2.610 to 210, based on the nozzle diameter and the exit velocity. [Pg.285]

This approach has been used in the well-known model HELP (Hydrological Evaluation of Landfill Performance, Schroeder et al. 1994) and a number of complementary models (Nixon et al. 1997). These models mostly assume the landfilled material to be idealized layers with homogenous properties. One such model, HYDRUS, has been used to model flow through Landfill Lostorf, but it was found that it could not fully catch the dynamics of flow, particularly after rain events (Johnson et al. 2001). Water passes through the... [Pg.608]

When evaluating whether or not an aqueous and organic (solvent) pair is suitable for carrying out a solvent extraction, the most important characteristic is the distribution ratios of the components to be extracted and of those to be left in the fluid. Once the distribution ratios are found to be favorable, the immiscible liquid-liquid pair must be characterized to determine if the pair can be used in commercial solvent-extraction equipment. This characterization is best done by the batch dispersion-number test (Leonard, 1995). This test can be performed easily and quickly with no special equipment. If the results are favorable, the densities of the two phases need to be considered. If the difference is less than 10%, plant operation could be difficult. As a rule of thumb, the density difference should be 15% or greater. The liquid viscosity is important in that more power will be required to turn the rotor if the viscosity is higher. The liquids also need to be able to flow easily from stage to stage. [Pg.598]


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