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Results of the Optimization Process

The search was conducted by a genetic algorithm, which designed the compositions of the new set of catalysts to be screened. Each catalytic material consisted of three components (one support + one acidity enhancer + promoters) having for each catalyst set 24 new materials (Tab. 5.2 shows the compositions of the most active catalysts of each generation). Each catalyst set was synthesized and tested [Pg.142]


There appears to be more reason to record extra chromatograms if the result of the optimization process is not satisfactory. For instance, if the chromatogram of figure 5.33g has been obtained and if it can safely be assumed that there are no more than five solutes present in the sample, then there is no reason to record an additional chromatogram in the middle (x = 0.5) of the large unsearched area corresponding to the acetonitrile-methanol-water system. [Pg.229]

The basic R D flow sheet is a direct result of the optimization process during the feasibility study. This and the first experiments with process parameters are the basis for a laboratory-scale plant for a possible further process optimization. [Pg.1267]

Click the Start button as shown in Fig. 10.47 to see the results of the optimization (i.e., minimization in this case) for the objective function while fulfilling the nonlinear inequality constraint and also without violating the lower and upper bounds imposed on the independent variables D and L. Figure 10.48 shows the results of the optimization process carried out by the MATLAB solver. The local minimum for the objective function was found. This value of surface area, equal to 300.53 cm, is the minimum feasible surface area that can be obtained without really violating the restrictions imposed on the objective function in terms of the capacity requirement fEq. no.9711 and geometrical requirement fEq. n0.98a-bl1. [Pg.340]

To analyze the results of the optimization process, Kimeme provides a rich set of plots, statistical analyses and post-processing tools. Some examples of such tools are shown in Fig. 4, including for instance various scatter plots 2D and 3D, and other multi-dimensional visualization plots such as matrix and parallel plots. The typical post-processing use case involves the selection of one or more solutions from the main solution tables (for example those belonging to the Pareto front), and the choice of the desired plots, see Fig. l.b for an example. [Pg.46]

In nature, the ability of organisms to convert contaminants to both simpler and more complex molecules is very diverse. In light of our current limited ability to measure and control biochemical pathways in complex environments, favorable or unfavorable biochemical conversions are evaluated in terms of whether individual or groups of parent compounds are removed, whether increased toxicity is a result of the bioremediation process, and sometimes whether the elements in the parent compound are converted to measurable metabolites. These biochemical activities can be controlled in an in situ operation when one can control and optimize the conditions to achieve a desirable result. [Pg.577]

The main focus of the optimization process in PP/DS is the determination of production campaigns. On the basis of the results determined in SNP optimization, a detailed schedule which considers additional resources and products is created. This schedule is fully executable and there is no need for manual planner intervention, even though manual replanning and adjustments are fully supported within the PP/DS module. An executable plan can only be ensured by considering additional complex constraints in PP/DS optimization. These additional constraints include ... [Pg.251]

As for normal liquids, modeling of droplet processes of melts provides tremendous opportunities to improve the understanding of the fundamental phenomena and underlying physics in the processes. It also provides basic guidelines for optimization and on-line control of the processes. This section is devoted to a comprehensive review of process models, computational methods, and numerical modeling results of the droplet processes of melts. The emphasis of this section will be placed on the droplet processes in spray atomization for metal powder production, and spray forming for near-net shape materials synthesis and manufacturing. Details of these processes have been described in Ref. 3. [Pg.349]

In working with enzyme and transport kinetics we already have a program of considerable sophistication, PENNZYME ( ) to fit experimental data to rate laws by optimization methods and to display the results of the fitting process. This program would require extension to perform experimental design functions (such as calculating design... [Pg.79]

Note also that Ql involves discrete decision making while Q2 and Q3 make selections among continuous alternatives. As a result, the determination of the optimal process flowsheets) can be viewed conceptually as a problem in the mixed discrete-continuous optimization domain. [Pg.230]

In conclusion, the approval of Restasis by the FDA is an important milestone in lipid emulsion research for ophthalmic application. This approval reflects the achievements of the last decade in terms of the availability of better ingredients, improved manufacturing processes, feasibility of sterilization, and better understanding of the optimization process. In all of the comparative studies done so far, positively charged SME achieved better ocular bioavailability regardless of the studied drug. Research efforts are underway to further explore the mechanism of interaction of positively charged SMEs with ocular tissues and to translate the results of this research into enhanced clinical performance. [Pg.514]

As already illustrated by a previous paper (5 ) on the structure of high modulus fibers, electron microscopy can be very successful when applied to these beam-resistant materials, and so constitutes an essential complement to x-ray studies. In the present work, electron diffraction coupled with BF and DF imaging has allowed detection of the best ordered zones within PBT fibers which illustrates the structure possibly obtainable by fiber processing refinement. The well ordered structures observed thus far compare rather well, with the exception of their fibrillar texture, to the structure of PPT high-modulus fibers. The two dimensional character of the crystallites is likely due to the freedom of axial translation of the molecules. Future work should determine if this feature is a direct consequence of the chemical structure of the PBT molecule or is simply the result of non-optimized processing conditions. [Pg.314]

The result of this optimization process is c lc+ = 0.16. In other words, the optimal wavefunction has ionic and covalent contributions in the ratio of about 1 6. Such a dominance of covalent character is expected for a molecule such as H2. [Pg.90]

A similar argument holds for the influence of the peak shape on the separation criterion. In the non-linear part of the distribution isotherm, the shape of the peak will be a function of the injected quantity. Hence, once again, the location of the optimum may be affected by the composition of the sample. Also, the effect of column dimensions on the peak shape may be hard to predict, and the peak shape may to a large extent be determined by the characteristics of the instrument, rather than of the column. Therefore, if the composition (or the concentration) of the sample can be expected to vary considerably, and if it is desirable that the result of an optimization process can be extrapolated to different columns (of the same type) and to different instruments, then it is advisable to use criteria that are not affected by the relative peak areas, nor by the shape of the peaks. [Pg.129]

This criterion may be used during a sequential optimization process (see chapter 5), leading to an acceptable result and to completion of the optimization process once the threshold value has been reached. Alternatively, it may be used to establish ranges of conditions in the parameter space for which the result will be acceptable. This latter approach has been followed by Glajch et al. [415], by Haddad et al. [424] and by Weyland et al. [425] and was referred to as resolution mapping by the former. Within the permitted area(s) secondary criteria are then required to select the optimum conditions. For example, the conditions at which the k value of the last peak (k is minimal while the minimum value for Rsexceeds 1 may be chosen as the optimum. Such a composite criterion can be described as... [Pg.141]

The relative procedure is typically used in optimization experiments in order to accommodate the sensitivity (usually by maximizing it), but also to ensure the best possible conditions for derivatization reactions (prior and/or subsequent to pervaporation) and dispersion along the continuous system, among others. No special alterations of the manifold other than those resulting from the optimization process are required in this case. [Pg.134]

For sizing the gas circulating pump, feed pump and reflux pump the results of the optimizations were used. TTie determination of the maximum flows was based on a flooding point diagram. As an example, the optimization of the Monoglyceride process required a gas flow of the regenerated C02/C3Hg mixture of... [Pg.502]

Existing guidelines and literature for pharmacy practice and drag use processes were reviewed and adapted for the critical care setting.The needs of hospitals with comprehensive resources as well as those with more limited resources were considered. The task force created three gradations of pharmacist responsibilities and departmental services as fundamental, desirable, and optimal. Classification of the elements into each category was the result of the consensus process. For the purposes of this article, the following definitions were used. Fundamental activities are vital to the safe provision of pharmaceutical... [Pg.241]

In the classical concept of predictive control, the trajectory (or set-point) of the process is assumed to be known. Control is implemented in a discrete-time fashion with a fixed sampling rate, i.e. measurements are assumed to be available at a certain frequency and the control inputs are changed accordingly. The inputs are piecewise constant over the sampling intervals. The prediction horizon Hp represents the number of time intervals over which the future process behavior will be predicted using the model and the assumed future inputs, and over which the performance of the process is optimized (Fig. 9.1). Only those inputs located in the control horizon H, are considered as optimization variables, whereas the remaining variables between Hr+1 and Hp are set equal to the input variables in the time interval Hr. The result of the optimization step is a sequence of input vectors. The first input vector is applied immediately to the plant. The control and the prediction horizon are then shifted one interval forward in time and the optimization run is repeated, taking into account new data on the process state and, eventually, newly estimated process parameters. The full process state is usually not measurable, so state estimation techniques must be used. Most model-predictive controllers employed in industry use input-output models of the process rather than a state-based approach. [Pg.402]

Verification of the results After completion of the optimization process, the simulated chromatographic separation can now be verified experimentally using the predicted chromatographic conditions. [Pg.18]

Fig. 10.3 Optimal results of the WO process for multiple objectives - Case A for clarity, results in (a) are re-plotted in (b) with suitable vertical shifts in the ordinate NPW is shown on the x-axis in all plots. Fig. 10.3 Optimal results of the WO process for multiple objectives - Case A for clarity, results in (a) are re-plotted in (b) with suitable vertical shifts in the ordinate NPW is shown on the x-axis in all plots.

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Optimization process results

Process results

Processing the Results

Results of optimization

The results

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