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358 3. Reference Manual<br />

Change the style for pole<br />

and zero markers.<br />

In[7]:= RootLocusPlot[Ha[s, a], {a, −4, 10},<br />

PlotPoints −> 10,<br />

PoleStyle −> PlusMark[0.02,<br />

GrayLevel[1−0.8*#]&, Thickness[0.005]],<br />

ZeroStyle −> SquareMark[0.02,<br />

GrayLevel[1−0.8*#]&, Thickness[0.005]]]<br />

a = -4.000e0 .. 1.000e1 (0% .. 100%)<br />

Im s<br />

5.0E0<br />

Poles<br />

0%<br />

2.0E0<br />

1.<br />

-5.0E0 -2.0E0 -1. 1.<br />

-1.<br />

Re s<br />

100%<br />

Zeros<br />

0%<br />

-2.0E0<br />

-5.0E0<br />

100%<br />

Out[7]= Graphics <br />

3.9.6 TransientPlot<br />

TransientPlot[func, {tvar, t , t }]<br />

displays the transient waveform func[tvar] as the<br />

independent variable tvar is swept from t to t <br />

TransientPlot[{func <br />

, func <br />

, † † † }, {tvar, t , t }]<br />

displays the transient waveforms func <br />

, func <br />

, † † †<br />

simultaneously in a single plot<br />

Command structure of TransientPlot.<br />

TransientPlot displays one or several transient waveforms in a single plot, where the signal values<br />

are usually plotted versus time.<br />

Note that TransientPlot has attribute HoldAll.<br />

Additionally,<br />

TransientPlot supports the multi-dimensional data format of Analog Insydes described in Section 3.7.1,<br />

which consists of lists of rules, where the variables are assigned InterpolatingFunction objects.<br />

Therefore, call TransientPlot where the first argument is compatible to the return value of the<br />

numerical solver functions NDAESolve (Section 3.7.5) and NDSolve, or the data interface function<br />

ReadSimulationData (Section 3.10.3):

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