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Optimization system models

Some optimization system models rely on predetermined libraries of compounds already calibrated on several common stationary phases. If a peak of interest is in such a library and the analyst is using one of the characterized phases, then no additional calibration may be necessary as long as (1) the calibration column and the experimental column dimensions are known with good accuracy, (2) the calibration gas chromatograph s oven temperature and experimental oven temperatures are standardized, and (3) the pressure drops and ambient pressures for the calibration and experimental systems are known accurately. If not, then the simulations will be less accurate. However, small errors in these areas will not distort simulated results so much that peak elution order and relative retention will be meaningless. Even when not exact down to the second, simulations provide a wealth of useful information about peak retention behavior under a range of test conditions. [Pg.222]

To determine if a process unit is at steady state, a program monitors key plant measurements (e.g., compositions, product rates, feed rates, and so on) and determines if the plant is steady enough to start the sequence. Only when all of the key measurements are within the allowable tolerances is the plant considered steady and the optimization sequence started. Tolerances for each measurement can be tuned separately. Measured data are then collec ted by the optimization computer. The optimization system runs a program to screen the measurements for unreasonable data (gross error detection). This validity checkiug automatically modifies tne model updating calculation to reflec t any bad data or when equipment is taken out of service. Data vahdation and reconciliation (on-line or off-line) is an extremely critical part of any optimization system. [Pg.742]

When comparing different computational approaches to enzyme systems, several different factors have to be considered, e.g., differences in high-level (QM) method, QM/MM implementation, optimization method, model selection etc. This makes it very difficult to compare different QM/MM calculations on the same system. Even comparisons with an active-site model are not straightforward. It can be argued that adding a larger part of the system into calculaton always should make the calculation more accurate. At the same time, introducing more variables to the calculation also increases the risk of artificial effects. [Pg.32]

Melius Guiding and Cost-Optimality in Model Checking of Timed and Hybrid Systems. Dissertation, KU Nijmegen. [Pg.234]

Zamora, J. M. and I. E. Grossmann. Continuous Global Optimization of Structured Process Systems Models. Comput Chem Eng 22 1749-1770 (1998). [Pg.414]

Diagram showing the combination of real-time optimization and model predictive control in a computer control system. [Pg.574]

The system architecture to implement the optimization model is composed by a database part including also a user interface and the optimization system comprising the optimization model, applied algorithms and interfaces to the database. The architecture has to be sufficient to handle comprehensive industry case data and a user friendly one to support the planner in managing data and analyzing results for decision support. The system architecture is illustrated in fig. 73... [Pg.207]

Optimization algorithms optimization algorithms are integral part of the optimization system running in the background. Once the optimization model is started, optimization algorithms like SIMPLEX or Branch Bound are automatically applied to solve the model. [Pg.208]

The optimization system is sufficient for the purpose of model evaluation and testing. In practice, such stand-alone systems often serve as a pilot... [Pg.210]

An APS project requires similar activities like stand-alone optimization systems do, especially the preparation of required basis data and the test and evaluation of optimization models with real industry case data, which is done in the following. [Pg.211]

SRP, a term first coined by Rossi and Truhlar (1995), stands for specific reaction (or range) parameters . An SRP model is one where the standard parameters of a semiempirical model are adjusted so as to foster better performance on a particular problem or class of problems. In a sense, the SRP concept represents completion of a full circle in the philosophy of semiempirical modeling. It tacitly recognizes the generally robust character of some underlying semiempirical model, and proceeds from there to optimize that model for a particular system of interest. In application, then, SRP models are similar to the very first semiempirical models, which also tended to be developed on an ad hoc, problem-specific basis. The difference, however, is that the early models typically were developed essentially from scratch, while SRP models may be viewed as perturbations of more general models. [Pg.155]

The interphase in epoxy composites is an important material component and can have significant effects on over all composite performance. It is not a fiber (adherend) or matrix property but it is a product of the interaction of fiber and matrix. Its existence has been the subject of speculation primarily because commercial materials are optimized systems which have minimized the deleterious effects of an interphase and analytical models of composite behavior based on empiricle material properties artificially ignore it. [Pg.30]

Brown RW, Northup WD, Shapiro JF (1986) LOGS A modeling and optimization system for business planning. In Mitra G (ed) Computer Assisted Decision Making. North-Holland Publishing Company, Amsterdam et al., pp 227-241... [Pg.213]

The last twenty years of the last millennium are characterized by complex automatization of industrial plants. Complex automatization of industrial plants means a switch to factories, automatons, robots and self adaptive optimization systems. The mentioned processes can be intensified by introducing mathematical methods into all physical and chemical processes. By being acquainted with the mathematical model of a process it is possible to control it, maintain it at an optimal level, provide maximal yield of the product, and obtain the product at a minimal cost. Statistical methods in mathematical modeling of a process should not be opposed to traditional theoretical methods of complete theoretical studies of a phenomenon. The higher the theoretical level of knowledge the more efficient is the application of statistical methods like design of experiment (DOE). [Pg.617]

In 2001, the SRS announced its choice of CSSX as the baseline cesium-removal technology over small-tank precipitation (a small-scale version of the ITP process) and ion exchange with CST for its Salt Waste Processing Facility (SWPF) to go into operation in 2010 [22], An optimized solvent system, model, and flowsheet were developed and demonstrated in 2001 and 2002 [37,49], and a modular concept was developed by ORNL in 2003 [68], Thus, the past decade has seen the emergence and maturation of a powerful new technology based on a macrocyclic cation receptor designed to function in solvent extraction to meet the critical need of the USDOE for a means of cleanly separating Cs from alkaline tank waste. [Pg.385]


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