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Simplex-centroid-full factorial design

Table 3.54 Simplex-centroid x full factorial design... Table 3.54 Simplex-centroid x full factorial design...
In the case of constraints on proportions of components the approach is known, simplex-centroid designs are constructed with coded or pseudocomponents [23]. Coded factors in this case are linear functions of real component proportions, and data analysis is not much more complicated in that case. If upper and lower constraints (bounds) are placed on some of the X resulting in a factor space whose shape is different from the simplex, then the formulas for estimating the model coefficients are not easily expressible. In the simplex-centroid x 23 full factorial design or simplex-lattice x 2n design [5], the number of points increases rapidly with increasing numbers of mixture components and/or process factors. In such situations, instead of full factorial we use fractional factorial experiments. The number of experimental trials required for studying the combined effects of the mixture com-... [Pg.546]

Figure 3.33a Simplex-centroid design in each point of a 2 full factorial experiment... Figure 3.33a Simplex-centroid design in each point of a 2 full factorial experiment...

See other pages where Simplex-centroid-full factorial design is mentioned: [Pg.543]    [Pg.551]    [Pg.457]    [Pg.465]    [Pg.176]    [Pg.618]    [Pg.9]    [Pg.418]   
See also in sourсe #XX -- [ Pg.550 ]




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