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D Graphs

Functions with one independent variable can easily be visu2ilized in MATLAB  [Pg.536]

You can use symbols instead of lines. You can also plot more than one function in a graph p/of(x,y,x,x. 5 m(x)) [Pg.536]

more than one graph can be shown in different frames  [Pg.537]

Axis limits can be seen and modified using the axis command  [Pg.537]

The shg command brings up the current graphic window. It is possible to use more than one graphic window by using/igwreCn) command, where n is a positive integer. [Pg.537]


The numerical constants were obtained over the temperature range of 5°C to 45°C and a concentration range of 0 to 0.5 volume fraction of ethanol inn-hexane.The effect of temperature and solvent composition on solute retention can, again, be best displayed by the use of 3-D graphs, and curves relating both temperature and solvent composition to the retention volume of the (S) enantiomer of 4-benzyl-2-oxazolidinone are shown in Figure 23. Figure 23 shows that the volume fraction of ethanol in the solvent mixture has the major impact on solute retention. [Pg.120]

Figure 3.2—Schematic of the core ofa pump using two heads in series, a) Solvent intake by the bigger piston, A, and delivery by the smaller one, B b) Inverse situation to regulate the flow c) Arrangement using two pistons of the same diameter, one of which travels through a distance (and at a speed) that is twice the other d) Graph showing flow variation as a function of movement of the pistons with time. Figure 3.2—Schematic of the core ofa pump using two heads in series, a) Solvent intake by the bigger piston, A, and delivery by the smaller one, B b) Inverse situation to regulate the flow c) Arrangement using two pistons of the same diameter, one of which travels through a distance (and at a speed) that is twice the other d) Graph showing flow variation as a function of movement of the pistons with time.
In the log v-b(= n — a-d) graphs the lines of equal values of %Ca and %Cjy from the cross-sections for a certain viscosity, are represented by points lying on a line parallel to the n — a-d axis. [Pg.37]

As has been stated above the lines for equal values of the ultrasonic sound velocity of mineral oil fractions in the log v -(n — d) graph are straight. Therefore it is possible to construct a nomogram with the parallel coordinates log v% and (n — 0.181 d), the value of 0.181 in the function (n — 0.181 d) being somewhat more accurate than in the function (n — d). [Pg.44]

Shimadzu Wingsald measurements and data processing software allows flexible test parameter set-up and real-time monitoring of sample dispersion. Windows 95 software features 3-D graphing and a superimposed comparison of up to 12 graphs. [Pg.562]

The graph D is called the dynamic graph of the reaction. The character of a chemical reaction is given by the structure Ep of D, as shown in the example of pericyclic reactions, which are distinguished by the fact that all the D graphs are cycles (see Figure 3.1). [Pg.103]

Heller, M., Jager, D. Graph-based tools for distributed cooperation in dynamic development processes. In Pfaltz, J.L., Nagl, M., Bohlen, B. (eds.) AGTIVE 2003. LNCS, vol. 3062, pp. 352-368. Springer, Heidelberg (2004)... [Pg.796]

Kraft, B., Retkowitz, D. Graph Transformations for Dynamic Knowledge Processing. In Robichaud, E. (ed.) Proc. of the 39th Hawaii Inti. Conf, on System Sciences (HICSS 06), Kauai, Hawaii, IEEE Computer Society Press, Los Alamitos (2006)... [Pg.801]

Fig. 2. Relationship between the random error dc/c) and the light transmission (T ). Corresponding optical densities are also indicated (D). Graph based on Eq. (3), taking dT = 1%. Fig. 2. Relationship between the random error dc/c) and the light transmission (T ). Corresponding optical densities are also indicated (D). Graph based on Eq. (3), taking dT = 1%.
Figure 3.21. Sample holders for Derivatography (60). ( ) Sample holder of DTA apparatus (fc) crucible of derivative thermobalance (c) monoplate sample holder of the derivative thermobalance [d) crucible of the D-graph (e) monoplate holder of the D-graph /) polyplate holder of the D-graph. Figure 3.21. Sample holders for Derivatography (60). ( ) Sample holder of DTA apparatus (fc) crucible of derivative thermobalance (c) monoplate sample holder of the derivative thermobalance [d) crucible of the D-graph (e) monoplate holder of the D-graph /) polyplate holder of the D-graph.
A variety of problems in pure and applied graph theory can be treated and solved in a rather efficient manner by making use of pdynomials. Pdynomials provide both a convenient and powerful mathematical tod and a valuable proof technique in certain fidds of graph theory. There are essentially three routes by which pdynomials enter into the theory d graphs. [Pg.133]

Finally, the subsets are allocated to an M-D processor array. If M < iV, then k = M - N projections should be performed on the graph of each subset. The projections are performed along the axes in order to preserve the nearest-neighbor communications. The resulting M-D graph can be mapped one to... [Pg.104]

An example of a case where the additive itself is electrochromic is the encapsulation of the redox indicator dye indigo carmine within a polypyrrole matrix (93,94). More recently, 3-D graphs have been constructed from absorbance data acquired during cyclic voltammetry. The enhancement and modulation of the color change on indigo carmine insertion into polypyrrole or polypyr-role/dodecylsulfonate films was shown (95). As expected, the use of indigo carmine as dopant improves the films electrochromic contrast ratio. [Pg.2442]

Consider any point in the upper right x, y) quadrant of a standard 2-D graph. The value of z in this case is zero, so the 3-D coordinate set is (x, y, 0). Operating on this point with the inversion symmetry operation ... [Pg.437]


See other pages where D Graphs is mentioned: [Pg.116]    [Pg.44]    [Pg.457]    [Pg.86]    [Pg.213]    [Pg.36]    [Pg.42]    [Pg.43]    [Pg.44]    [Pg.44]    [Pg.48]    [Pg.49]    [Pg.11]    [Pg.69]    [Pg.105]    [Pg.252]    [Pg.1263]    [Pg.49]    [Pg.58]    [Pg.56]    [Pg.256]    [Pg.782]    [Pg.304]    [Pg.276]    [Pg.105]    [Pg.618]    [Pg.618]    [Pg.189]    [Pg.35]    [Pg.125]    [Pg.129]    [Pg.271]   


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Application of a log v-d graph

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