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Download - Wolfram Research

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116 2. Tutorial<br />

Then, we run NDAESolve sweeping the parameter V1 in the interval V V. Note that the<br />

sweep variable can be any network parameter, for instance a voltage or current source parameter, a<br />

model parameter, or even any unknown in the system of equations.<br />

In[19]:= dctransfer = NDAESolve[staticequations, {V1, −0.5, 0.5}];<br />

To display the DC-transfer curve graphically we again apply the function TransientPlot. For our<br />

DC-transfer analysis we want to plot the output voltage V$5 versus the input voltage V1:<br />

In[20]:= TransientPlot[dctransfer, {V$5[V1]}, {V1, −0.5, 0.5}]<br />

12<br />

10<br />

8<br />

6<br />

V$5[V1]<br />

4<br />

2<br />

-0.4 -0.2 0.2 0.4<br />

V1<br />

Out[20]= Graphics <br />

The resulting plot shows the typical tanh-shaped transfer characteristic of this type of differential<br />

amplifier.<br />

Parametric Analyses<br />

Finally, we demonstrate the usage of NDAESolve for carrying out parametric analyses. As an example,<br />

we perform a parametric analysis of the above computed DC-transfer characteristic V$5[V1]. As<br />

additional sweep parameter we choose the positive reference voltage VCC which shall take the values<br />

VCC ∈ V V V. Note that for parametric analyses NDAESolve returns a multi-dimensional<br />

data object (see Section 3.7.1).

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