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Point centre

Linear molecules belong to either the (with an inversion centre) or the (without an inversion centre) point group. Using the vibrational selection rule in Equation (6.56) and the (Table A. 3 7 in Appendix A) or (Table A. 16 in Appendix A) character table we can... [Pg.174]

Full wave similar to Figure 6.24(a) configuration (a), using tw o diodes in anti-parallel per phase instead of thyristors or in the form of a centre-point configurtition. [Pg.117]

The six secondary phases are obtained by shorting the centre points of each of the three-phase windings of a 3p transformer secondary. [Pg.121]

Figures 9.14-9.16 enable the temperature 9C at the centre of the solid (centre-plane, centre-line or centre-point) to be obtained as a function of the Fourier number, and hence of time, with the reciprocal of the Biot number (Bil) as parameter. Figures 9.14-9.16 enable the temperature 9C at the centre of the solid (centre-plane, centre-line or centre-point) to be obtained as a function of the Fourier number, and hence of time, with the reciprocal of the Biot number (Bil) as parameter.
The expressions for the forward and backward Fourier transforms of a data array of 2N+ 1 data points with the origin in the centre point are [3] ... [Pg.520]

Fig. 5.2. Geometrical representation of a complete two level factorial matrix (three influence factors) with experiments in the centre point (0,0,0)... [Pg.136]

Figure 20.28 Diagrammatic representation of mitosis in a cell with a single pair of homologous chromosomes. In prophase, the chromatin condenses into chromosomes, each of which consists of a pair of chromatids that have been formed by replication during interphase, and the nuclear envelope disappears. In metaphase, each chromatid attaches to the spindle fibres (microtubules) at a centre point, the centromere. In anaphase, the two chromatids of each chromosome become detached from each other and move to opposite poles of the cell along the microtubules. In telophase, the chromatids have reached the poles. Two nuclear envelopes then form and enclose each new set of chromatids, now once again called chromosomes. The microtubules disappear and the chromosomes uncoil and re-form into the long chromatin threads. Finally the cell membrane is drawn inward by a band of microfilaments to form a complete constriction between the newly formed nuclei, and two new cells are formed. The process is called cytokinesis. Figure 20.28 Diagrammatic representation of mitosis in a cell with a single pair of homologous chromosomes. In prophase, the chromatin condenses into chromosomes, each of which consists of a pair of chromatids that have been formed by replication during interphase, and the nuclear envelope disappears. In metaphase, each chromatid attaches to the spindle fibres (microtubules) at a centre point, the centromere. In anaphase, the two chromatids of each chromosome become detached from each other and move to opposite poles of the cell along the microtubules. In telophase, the chromatids have reached the poles. Two nuclear envelopes then form and enclose each new set of chromatids, now once again called chromosomes. The microtubules disappear and the chromosomes uncoil and re-form into the long chromatin threads. Finally the cell membrane is drawn inward by a band of microfilaments to form a complete constriction between the newly formed nuclei, and two new cells are formed. The process is called cytokinesis.
In Figure 4.6 a number of iso-Mahalanobis distance contours of a three component mixture have been depicted. The square of the variation coefficient (v) is constant. The ellipses drawn at Figure 4.5 are each contour lines with the same probability density value. This means that if a mixture is set to the centre point of one of the ellipses in the figure, than the probability that the composition of the mixture is present inside the drawn ellipse is in all the cases the same. [Pg.165]

A five-factor central composite design consists of the five-factor, two-level factorial, with the centre point and with the star pattern in all five variables. This would ordinarily call for running 32 4- 10 + 4-1-43 conditions, with some replication at the centre. Usually, the half replicate of the factorial plus the star points and centre is enough to give an adequate picture of the relationships. [Pg.30]

Many modifications of the central composite design are possible and may be used to fit specific situations. For example, one of the variables may only have two possible levels. In this case, the portion of the star pattern for this variable would be omitted and the star pattern for the other variables might be run at a selected level of the variable in question. In other cases, the outrigger points may be meaningless for a particular variable, and only the factorial and centre points used. [Pg.30]

The three-factor central composite may be represented as a cube, with a centre point, experiments at each vertex and at the ends of axes radiating out from the centre through the middle of each face. The vertices will be designated as +1 or -1 for each factor. It is suggested that six runs be made at the centre, This design can be represented as indicated below the diagram,... [Pg.90]

Block l Half replicate of factorial design and centre point. [Pg.91]

Fractional factorial, with star and centre points... [Pg.112]

The chemical shift of this triplet is quoted as the centre point of the triplet (the peak of relative intensity 2), which corresponds to the situation in which the effect of orte of the methylene protons on the magnetic field of the methyl group is cancelled by the other (opposing spins), and so this peak has the same chemical shift as if there were no protons on the carbon adjacent to the methyl group. [Pg.70]

In this case you will notice that the centre point of the quartet does not correspond to a peak, so that the chemical shift is quoted as the midpoint of the four peaks. [Pg.71]

FIGURE 10 Change of the torus and the angular function with W o. (a) A succession of computed sections of invariant tori for various values of >/ >o (Brusselator, a = 0.0072). The centre point is indicated by (+). (b, c) The occupancy of the converged Jacobian for (u/gjo = 1.186667 and 1.3, respectively. The bumps on some of the circles are artifacts of the mesh and are associated with the almost vertical parts of the nonzero band. They can be eliminated by mesh adaptation. [Pg.246]

It is often experimentally observed that in the Nyquist plot, semi-circles are obtained with a centre point below the x-axis. Analysis of the situation tells us that the double-layer capacity is not a suitable description of the system occurring and should be replaced by an element with an impedance function given in Equation 2.51 ... [Pg.55]

Williamson and Adams6 presented data, shown in Figure 7, for the dimensionless centre temperature (Tc — Tsurf)/(7 0 — T rf) of variously shaped bodies as a function of dimensionless time Fo. Here Tc is the centre point temperature, T0 the initial body temperature and T surf the surface temperature. Fo is the Fourier number, which is given by Fo = at/82, where a is the thermal diffusivity, t is the time and S is the characteristic length for conduction, the distance of the centre point or centreline of the body to the nearest part of the surface. The data given in Figure 7 neglects the thermal resistance at the surface. [Pg.110]

The catalyst could be heated by passing an electric current through the wire or ribbon, to activate it and to enable start-up of the oxidation to proceed. A current of 1 - 2 amps sufficed to pre-heat an active catalyst to about 850°K whereupon a reactant stream pre-heated to 500 K could react in a thermally self-sustaining manner. A probe positioned just over the centre-point of the catalyst permitted continuous sampling of the product gas for analysis by mass spectrometry. [Pg.262]

Then choose diose compounds whose scores are closest to the desired values. For example, in die case of Figure 2.4, choose a compound whose score is closest to (-1,-1) for die bottom left-hand corner, and closest to (0,0) for the centre point. [Pg.84]

One or several experiments at the centre point (average settings of the experimental variables... [Pg.24]

Fig. 6. Distribution of experimental points in central composite designs factorial points, O centre point, x axial points... Fig. 6. Distribution of experimental points in central composite designs factorial points, O centre point, x axial points...

See other pages where Point centre is mentioned: [Pg.44]    [Pg.151]    [Pg.378]    [Pg.48]    [Pg.64]    [Pg.397]    [Pg.247]    [Pg.248]    [Pg.248]    [Pg.248]    [Pg.90]    [Pg.90]    [Pg.91]    [Pg.237]    [Pg.238]    [Pg.241]    [Pg.55]    [Pg.63]    [Pg.255]    [Pg.320]    [Pg.181]    [Pg.77]    [Pg.132]    [Pg.117]    [Pg.25]   
See also in sourсe #XX -- [ Pg.177 ]

See also in sourсe #XX -- [ Pg.192 ]




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