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Central face centered

Figure 6 illustrates a more complicated situation. The sample was a plain iron-carbon steel—an iron foil carburized to about 5 atomic % carbon and then quenched. One sees a rather complex pattern. There is a large central peak from some untransformed high temperature face-centered phase of iron containing carbon in solid solution, retained austenite. There is a strong six-line pattern coming from martensite, a distorted body-centered solid solution of carbon in iron. We also see a... [Pg.30]

Figure 13.5 Face centered central composite design. Square points 2, star points 2, = 3,... Figure 13.5 Face centered central composite design. Square points 2, star points 2, = 3,...
Figure 13.21 shows the effect of adding an extra, remote star point to a small face centered central composite design. The experimental design matrix is... [Pg.310]

Figure 12.4 The spatial representations of four different types of experimental designs that are useful for process analyzer calibration (A) full-factorial, (B) Box-Behnken, (C) face-centered cube, and (D) central composite. Figure 12.4 The spatial representations of four different types of experimental designs that are useful for process analyzer calibration (A) full-factorial, (B) Box-Behnken, (C) face-centered cube, and (D) central composite.
A possible disadvantage of the central composite design is that it requires five levels of each variable (0, 1, a). In some situations it might be necessary or preferable to have only three different settings of the variables. In this case a can be chosen to be 1 and the design is called a face-centered composite design. These designs are not rotatable. [Pg.29]

FACE-CENTERED CENTRAL COMPOSITE DESIGN FOR THREE DESIGN VARIABLES AND TWO ENVIRONMENTAL VARIABLES... [Pg.44]

In an early paper, Demuth and Ibach (6) suggested that the type A spectrum of ethyne on Ni(lll) may correspond to a surface species involving four metal atoms by adsorption across the central M-M bond of the (111) unit cell of the face-centered cubic (fee) crystal. This involves interactions with the two somewhat different threefold sites on either side of the central M-M bond. This model implies that the plane of the HCCH group is perpendicular to the (111) face so that, as found experimentally, the -yCH... [Pg.184]

Perhaps the most complex structure is that of an amide (c-C5H9)NH i2OLii4 that is a cage molecule with a salt-like distorted face-centered cube of lithium cations, with a central p,6-0 atom that arises from water.25... [Pg.100]

The fluorite oxides are the classical oxygen ion conducting oxide materials the study of these materials as electrolytes derives from the early investigations of Walther Nemst 1900. The fluorite structure illustrated in Figure 13 is best described for the purposes of the present discussion as a primitive cubic array of anions (O ) with half the cube centers occupied by cations the latter form a face-centered-cubic (fee) arrangement of the cation sublattice. The unoccupied cube centers play a central role in the defect physics and ionic conductivity of fluorites, because they... [Pg.1814]

Fig. 6. Stereo diagram showing packing of molecules on a face of the face-centered cubic crystal of human rHF. For clarity, only 16 of the 24 subunits are shown. A lid of 8 subunits has been removed so that molecules are seen as hollow shells looking down a four-fold axis into their interiors. Subunits are drawn as a-carbon traces. Four intermo-lecular crystal contacts of the central molecule can be seen and a close-up of one of these is depicted in Fig. 7. Fig. 6. Stereo diagram showing packing of molecules on a face of the face-centered cubic crystal of human rHF. For clarity, only 16 of the 24 subunits are shown. A lid of 8 subunits has been removed so that molecules are seen as hollow shells looking down a four-fold axis into their interiors. Subunits are drawn as a-carbon traces. Four intermo-lecular crystal contacts of the central molecule can be seen and a close-up of one of these is depicted in Fig. 7.
Another classical approximation for the value at GCV face center is obtained by linear interpolation between the two nearest nodes. The linear interpolation corresponds to the central difference approximation of the first derivative in FDMs. At location e on a non-uniform Cartesian grid we have [49, 202] ... [Pg.1028]

The value of p at the cell face center and the normal component of the gradient of p at the cell face center need to be approximated, using consistent convection schemes for the term that stems from the density correction and normally a central difference approximation to the term due to the velocity correction. [Pg.1054]


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