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Plotting window

The overall x-range (which scales the plot) and that part of the x-range, which is to be subdivided into B classes (bins) can be individually defined essentially, this means that the plotted window can be adjusted to be the same for comparing several histograms, while bins need only be defined in that part of the x-axis where the measurements are concentrated. The optimal number of bins is suggested as B -Vn, but can be adjusted. [Pg.372]

Up to six data files can be plotted on a single axis or one file on each of three axes. To plot the user simply selects the file or files of interest from the index screen and clicks on the plot option. If more than one type of curve is available, the user is provided with a selector box to assign curves to axes. Figure 3 shows a sample of the plot window. [Pg.15]

Import the table of measured data, which actually originate from a student experiment, into the program from the external file ESTERdat.txt (Menu Model/ Datasets). Data are listed as time (min) versus titrated volume (mL). Modify the plot window correspondingly (Double click. Now, adjust Integration Time, STOPTIME, to see all data points. Modify kl and k2 manually to obtain an optimal fit of measured data (MLtitrated) to experimental data ( ESTERdat). [Pg.263]

Before we look at the Performance Analysis we would like to create a new plot window. Select Window and then New Window. A second empty window will appear ... [Pg.311]

Use the Copy all function in the Output pull-down menu to copy this layout into the clipboard. This copy will be used in the next Check it. Note that with Copy instead of Copy all only the active window, e.g. the contour plot window, but not the other windows will be copied into the clipboard. [Pg.145]

Figures 3.5, 3.6, and 3.7 are combined into a single figure with three plot windows via the m file runadiabNiso. m in Figure 3.8. Figures 3.5, 3.6, and 3.7 are combined into a single figure with three plot windows via the m file runadiabNiso. m in Figure 3.8.
Rim time windows and user-defined plotting windows... [Pg.470]

For determination of viability, a large gate is required that will encompass as many of the cells as possible. Using the region tool in the dot-plot window menu, draw a large gate around the cells to be analyzed. Attempt to exclude any debris if possible. [Pg.219]

Fig. 22 Steady state incoherent intermediate scattering functions (z) measured in the vorticity direction as functions of accumulated strain jf for various shear rates y data from molecular dynamics simulations of a supercooled binary Lenard-Jones mixture below the glass transition ate taken from [91]. These collapse onto a yield scaling function at long times. The wavevector is q = 3.55/R (at the peak of Sq). The quiescent curve, shifted to agree with that at the highest y, shows ageing dynamics at longer times outside the plotted window. The apparent yielding master function from simulation is compared to those calculated in ISHSM for glassy states at or close to the transition (separation parameters s as labeled) and at nearby wave vectors (as labeled). ISHSM curves were chosen to match the plateau value fq, while strain parameters yc = 0.083 at = 0 solid line) and y, = 0.116 at e = 10 dashed line) were used from [45]... Fig. 22 Steady state incoherent intermediate scattering functions (z) measured in the vorticity direction as functions of accumulated strain jf for various shear rates y data from molecular dynamics simulations of a supercooled binary Lenard-Jones mixture below the glass transition ate taken from [91]. These collapse onto a yield scaling function at long times. The wavevector is q = 3.55/R (at the peak of Sq). The quiescent curve, shifted to agree with that at the highest y, shows ageing dynamics at longer times outside the plotted window. The apparent yielding master function from simulation is compared to those calculated in ISHSM for glassy states at or close to the transition (separation parameters s as labeled) and at nearby wave vectors (as labeled). ISHSM curves were chosen to match the plateau value fq, while strain parameters yc = 0.083 at = 0 solid line) and y, = 0.116 at e = 10 dashed line) were used from [45]...
Step 9 Choose the diskette image to export the figure. Usually you would export it as a jpeg figure, which is portable to many different programs. Close the plotting window. [Pg.125]

The procedure for placing variables to be plotted on the strip chart is to drag and drop. In Figure 4.31 the Results Table for the feed has been opened by double left clicking on the stream icon F on the flowsheet. The top line in this table is the total molar flowrate of the feed. Place the cursor at the left-hand side of this row in the table, click the left mouse button, then press the left mouse button again and hold it down as you drag it to the plot window. Releasing the mouse button places this variable on the plot. [Pg.124]

Off-line analysis of stored data review of the stored data, organize data in different presentation windows, plot AE and plant parameters data so as to enable comparison and coirelation with the possibility to present data (histogram of AE events vs position, plant parameters and/or AE parameters vs time) conditioned in terms of time interval (initial time, final time) and/or position interval (defined portion of the component = initial coordinate, final coordinate) and/or plant parameters intervals (one or more plant parameters = initial value, final value). [Pg.70]

Profile Plot This window display the data (grey values, optical densities or wall thickness changes in mm after calibration) along the line shown in the image window. [Pg.564]

Plot the shape of the contact line pinned to a defect using Eq. X-30 for water on polyethylene, stearic acid, and platinum. Assume that the upper cutoff length is 2 mm. How does the shape of the pinned contact line compare with your observations of raindrops on dirty windows ... [Pg.382]

Figure Cl.5.8. Spectral jumping of a single molecule of terrylene in polyethylene at 1.5 K. The upper trace displays fluorescence excitation spectra of tire same single molecule taken over two different 20 s time intervals, showing tire same molecule absorbing at two distinctly different frequencies. The lower panel plots tire peak frequency in tire fluorescence excitation spectmm as a function of time over a 40 min trajectory. The molecule undergoes discrete jumps among four (briefly five) different resonant frequencies during tliis time period. Arrows represent scans during which tire molecule had jumped entirely outside tire 10 GHz scan window. Adapted from... Figure Cl.5.8. Spectral jumping of a single molecule of terrylene in polyethylene at 1.5 K. The upper trace displays fluorescence excitation spectra of tire same single molecule taken over two different 20 s time intervals, showing tire same molecule absorbing at two distinctly different frequencies. The lower panel plots tire peak frequency in tire fluorescence excitation spectmm as a function of time over a 40 min trajectory. The molecule undergoes discrete jumps among four (briefly five) different resonant frequencies during tliis time period. Arrows represent scans during which tire molecule had jumped entirely outside tire 10 GHz scan window. Adapted from...
The left-hand side gives the Kohonen network, which can be investigated by clicking on the neuron. The contents of the neuron, here the chemical structures, are shown in an additional window plotted on the right-hand side of the figure. [Pg.461]

Sin ce the Molecu lar Dynamics Results window con lain ing plots is a true window, an image of it alone can be captured into the clipboard or a file using Top-level in the File/Preferences/Setiip Image dialog box. Th is captured image, in addition to shtnving the molecular dynamics plots, shows the Restart and Done buttons, etc. If you on ly want the plots, you can erase the details of the box with a paint program, such as Microsoft Windows Pain thru sh which comes with Microsoft Windows. [Pg.324]

Test data are available for two experiments at different impact velocities in this configuration. In one of the tests the projectile impact velocity was 1.54 km/s, while in the second the impact velocity was 2.10 km/s. This test was simulated with the WONDY [60] one-dimensional Lagrangian wave code, and Fig. 9.21 compares calculated and measured particle velocity histories at the sample/window interface for the two tests [61]. Other test parameters are listed at the top of each plot in the figure. [Pg.343]

Figure 12.23 Hydropathy plots for the polypeptide chains L and M of the reaction center of Rhodobacter sphaeroides. A window of 19 amino acids was used with the hydrophohicity scales of Kyte and Doolittle. The hydropathy index is plotted against the tenth amino acid of the window. The positions of the transmembrane helices as found by subsequent x-ray analysis by the group of G. Feher, La Jolla, California, ate indicated by the green regions. Figure 12.23 Hydropathy plots for the polypeptide chains L and M of the reaction center of Rhodobacter sphaeroides. A window of 19 amino acids was used with the hydrophohicity scales of Kyte and Doolittle. The hydropathy index is plotted against the tenth amino acid of the window. The positions of the transmembrane helices as found by subsequent x-ray analysis by the group of G. Feher, La Jolla, California, ate indicated by the green regions.
This produces the (pole-zero cancellation) root locus plot shown in Figure 5.18. When run, exampSlO.m allows the user to select the value of K that corresponds to ( = 0.7, and then uses this selected value to plot the step response. The text that appears in the command window is... [Pg.392]

The command cloop is used to find the closed-loop transfer function. The command max is used to find the maximum value of 20 logio (mag), i.e. Mp and the frequency at which it occurs i.e. tUp = uj k). A while loop is used to find the —3 dB point and hence bandwidth = ca (n). Thus, in addition to plotting the closed-loop frequency response gain diagrams,/ gd29.7 will print in the command window ... [Pg.396]

Note that the eommand cloop works with both eontinuous and diserete systems. Running examp74.m will produee a step response plot of the elosed-loop diserete system, and the open and elosed-loop pulse transfer funetions will be written in the eommand window... [Pg.398]


See other pages where Plotting window is mentioned: [Pg.17]    [Pg.210]    [Pg.261]    [Pg.285]    [Pg.182]    [Pg.191]    [Pg.219]    [Pg.737]    [Pg.173]    [Pg.173]    [Pg.208]    [Pg.17]    [Pg.210]    [Pg.261]    [Pg.285]    [Pg.182]    [Pg.191]    [Pg.219]    [Pg.737]    [Pg.173]    [Pg.173]    [Pg.208]    [Pg.2871]    [Pg.585]    [Pg.323]    [Pg.324]    [Pg.344]    [Pg.323]    [Pg.324]    [Pg.324]    [Pg.201]    [Pg.1086]    [Pg.53]    [Pg.458]    [Pg.125]    [Pg.200]    [Pg.202]    [Pg.397]   
See also in sourсe #XX -- [ Pg.15 , Pg.17 ]




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Window diagram plot

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