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Four-parameter simplex

Figure 3. Four parameter, simplex-optimized SFC separation of a 12-component mixture. Chromatographic conditions as in Vertex 13 of Table II. Sample components isoquinoline, n-octadecane (n-CigH3g), naphthalene, quinoline, acetophenone, undecylbenzene, benzophenone, 2 -acetonaphthone, diphenylamine, o-dioctylphthalate, unidentified impurity, N-phenyl-1-naphthylamine, phenanthrene quinone. Other conditions as described in the experimental section. Figure 3. Four parameter, simplex-optimized SFC separation of a 12-component mixture. Chromatographic conditions as in Vertex 13 of Table II. Sample components isoquinoline, n-octadecane (n-CigH3g), naphthalene, quinoline, acetophenone, undecylbenzene, benzophenone, 2 -acetonaphthone, diphenylamine, o-dioctylphthalate, unidentified impurity, N-phenyl-1-naphthylamine, phenanthrene quinone. Other conditions as described in the experimental section.
Table V. Four Parameter Simplex Optimization Using CRF-3 (Equation 8) To Account For An Increase in the Number of Observed Peaks. Table V. Four Parameter Simplex Optimization Using CRF-3 (Equation 8) To Account For An Increase in the Number of Observed Peaks.
The standard (four-parameter logistic) curve was prepared by the simplex method using absorbance values collected from each participating laboratory. [Pg.159]

Simplex Optimization Results. Of the 56 combinations of variables for use with the simplex in Table IV, only the 4 combinations highlighted with boxes have been utilized. Gearly the optimization of SFC separations via the simplex algorithm is still in its infancy, as are all other systematic methods of optimization for SFC. Nevertheless, as described below, the results provided by the simplex approach were quite good. The results of the 2 and 3-parameter simplexes are especially informative for the novice because their movement can be visualized in 3-dimensional space, in contrast to simplexes of four parameters and higher which cannot be depicted graphically. [Pg.322]

WEXPRED calculates weighted (1/square root y) sum of squared deviations for fitting % pharmacokinetic data (biexp) to a four parameter, biexponential decay model. This % allows demonstration of non-linear regression by simplex, simulated annealing, or other % optimization techniques. [Pg.461]

Later, Felinger and Guiochon [4] discussed the four-dimensional simplex optimization of a separation by overloaded elution. This permits the simultaneous optimization of the column design parameters (column length and average particle size), and the operating conditions (mobile phase flow velocity and sample size). Systematic calculations were made to study the influence of the retention factor, which is not usually considered as an optimizable factor but has a profound... [Pg.886]

In multiple determinations, the median is calculated for each calibration point (Fig. 12). The margins of error correspond to simple standard deviations. The medians, or the singly determined values, are fitted to a four-parameter function by a simplex process each curve has seven calibration points. The zero value is not included in the mathematical evaluation, but is used only for control purposes ... [Pg.168]

Figure 6-1 An example of a fit (line) done on simulated data with added noise. The data were originated from a simulation with E = —0.200 V, k° =0.02cm/s, a = 0.5, and area = 0.1 cm. The fitted parameters were E° = —0.1996 V, k° = 0.02096 cm/s, a = 0.5, and area = 0.0994 cm. The initial guesses were E= —0.25, k = 0.01, a = 0.3, and area = 0.2. The four-parameter fit took 168 simplex iterations. Figure 6-1 An example of a fit (line) done on simulated data with added noise. The data were originated from a simulation with E = —0.200 V, k° =0.02cm/s, a = 0.5, and area = 0.1 cm. The fitted parameters were E° = —0.1996 V, k° = 0.02096 cm/s, a = 0.5, and area = 0.0994 cm. The initial guesses were E= —0.25, k = 0.01, a = 0.3, and area = 0.2. The four-parameter fit took 168 simplex iterations.
Characterisation and optimisation of four parameters defining the performance of a 22 mm torch were made by simplex. Several criteria for optimisation were studied. [Pg.228]

Statistical optimisation was carried out by Mallick and co-workers [25] for the bacterium Nostoc muscorum to optimise the physical and chemical parameters. A five-level four-factorial central composite design was employed to determine the interactions between the variables for the production of PHA. A second-order polynomial equation was obtained using RSM, which resulted in an increase of product yield along with a decreased use of acetate and propionate. Yang and co-workers [27] reported the optimisation of Cupriavidus necator HI 6 for CDW, PITA content and 3HV monomer composition. A simplex lattice method was formulated using the Minitab V14 program. Optimisation in this study resulted in a 4-fold increase in cell growth and PHA production. [Pg.65]

We attempted to integrate the proposed classification system based on stmctural parameters (molecular simplexes). A classification tree was constmcted (Fig. 14.5) and could be used to correctly classify the whole set of benzodiazepines using only four stmctural parameters (S2, S5, S7, S76). [Pg.486]


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See also in sourсe #XX -- [ Pg.320 , Pg.321 ]




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Simplexes

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