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Analysis design variables

The existing data indicate that fcja is proportional to the square root of the solute-diffusion coefficient, and since the interfacial area a does not depend on Dl, it follows that /cl is proportional to Dl. An analysis of the design variables involved indicates that /cl should be proportional to Nsc when the Reynolds number is held constant. [Pg.615]

The varianee equation provides a valuable tool with whieh to draw sensitivity inferenees to give the eontribution of eaeh variable to the overall variability of the problem. Through its use, probabilistie methods provide a more effeetive way to determine key design parameters for an optimal solution (Comer and Kjerengtroen, 1996). From this and other information in Pareto Chart form, the designer ean quiekly foeus on the dominant variables. See Appendix XI for a worked example of sensitivity analysis in determining the varianee eontribution of eaeh of the design variables in a stress analysis problem. [Pg.152]

Some recent applications have benefited from advances in computing and computational techniques. Steady-state simulation is being used off-line for process analysis, design, and retrofit process simulators can model flow sheets with up to about a million equations by employing nested procedures. Other applications have resulted in great economic benefits these include on-line real-time optimization models for data reconciliation and parameter estimation followed by optimal adjustment of operating conditions. Models of up to 500,000 variables have been used on a refinery-wide basis. [Pg.86]

Model validation is a process that involves establishing the predictive power of a model during the study design as well as in the data analysis stages. The predictive power is estimated through simulation that considers distributions of PK, PD, and study-design variables. A robust study design will provide accurate and precise model-parameter estimations that are insensitive to model assumptions. [Pg.347]

Depending on the PAT application, there could be additional, or different, objectives to the experiment. For example, one might not want to build a quantitative regression model for an on-line analyzer, but rather perform an exploratory analysis to identify which of many design variables has the greatest affect on the analyzer response, hi this case, a set of tools called screening designs [22] can be quite useful. [Pg.366]

One analysis approach, appropriate if there are only a couple of design variables, is to construct contour plots of the mean response and the standard deviation of the response over the range of the variables. This will enable the researcher to see the constraints and trade-offs that may need to be made to achieve required values for the mean and variability of the response. [Pg.39]

In the response surface strategy that was discussed in Section 2.3 standard response surface techniques are used to generate two response surface models, one for the mean response and one for the standard deviation of the response (or some function of the standard deviation). The standard deviation measures the stability of the response to the environmental variation. Standard analysis can reveal which factors affect the mean only, which only affect the variability, and which affect both the mean and the variability. The researcher can then apply optimization methods or construct contour plots of the mean and standard deviation response surfaces to determine settings of the design variables that will give a mean response that is close to the target with minimum variation. [Pg.74]

Process analysis Process variables, matrix design, factorial design analysis... [Pg.28]

The point of this analysis was to characterize the source of inefficiencies in the process as designed. The main heat exchanger was the key item. The authors developed equations which related the area of the heat exchanger and its irreversible entropy change to two controllable design variables namely, the pressure drop, and the hot end temperature driving force between... [Pg.64]

One important catalyst design variable is the macroscopic, spatial profile of activity along the characteristic dimension of the catalyst particle. As with many new phenomena, this was first recognized in the patent literature [20, 21]. The first theoretical analysis was developed by Shadman-Yazdi and Petersen [22], Specific applications for automobile exhaust catalysts were proposed, e.g., by the influential papers of Becker and Wei [23, 24] these concepts were subsequently proved by experiment and used for the optimum design of automobile exhaust catalysts [25]. Figure 7 is one example of the effects that can be achieved. As Vayenas and Pavlou [26] (1988) pointed out, the theoretical analyses of optimum catalyst distributions became so popular that they are now way ahead of experimental verifica-... [Pg.246]

Normally, it is also a simple task to estimate recycle flows as a function of the design variables. The recycle flows and feed flows provide the information required to conduct reactor synthesis/analysis studies. The cost of the reactor is usually not very important, but the product distribution and the need for heat carriers and/or diluents have a major impact on the synthesis of the separation system. [Pg.540]

Many types of continuous filters, such as rotary-drum or rotary-disk filters, are employed in industrial operations. Development of the general design equations for these units follows the same line of reasoning as that presented in the development of Eq. (38). The following analysis is based on the design variables for a typical rotary vacuum filter of the type shown in Fig. 14-61. [Pg.549]

Perform a degree-of-freedom analysis on this system, and outline a solution procedure for the fol lowing sets of design variables ... [Pg.506]

Completed the analysis, design, and fabrication of the turboeompressor with a mixed flow compressor and VNT variable nozzle turbine. [Pg.490]

Chapter 9. The fundamental reactor modeling principles covered in Chapters 2-8 provide the framework in which we think about chemical reactors. We understand which phenomena cause which observed reactor behaviors, and which design variables should be changed if We wish to alter the reactor performance. But when we want to make quantitative predictions of reactor performance, we require values for the model parameters. It is a simple fact that most of the parameters needed for the chemistries and reactor configurations of interest are Uot available in the literature. To make these models useful in standard industrial practice, therefore, we must be able to conveniently determine or estimate these parameters from experimental data collected on the system of interest. Chapter 9 covers this important topic iof parameter estimation, which is not usually addressed in a systematic manner in introductory treatments of reactor analysis and design. [Pg.26]

Table 7.4 presents the material balance for the following design variables conversion 0.75 giving selectivity 0.969, and hydrogen excess of 40%. Comparison with simplified analysis shows an increase of material consumption with 4.3%. This is due mainly to the formation of by-product, but the purge rate increases too. [Pg.246]

Solution. First, a degrees-of-freedom analysis is conducted to determine whether the problem is specified adequately. From Table 6.2, for N connected equilibrium stages, there are 2N + 2C + 5 degrees of freedom. Since there are three stages and three components, the number of design variables = 6 + 6 + 5 = 17. [Pg.172]


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