comparison m-toolbox/html_help/help/ug/convert_models_content.html @ 0:f0afece42f48

Import.
author Daniele Nicolodi <nicolodi@science.unitn.it>
date Wed, 23 Nov 2011 19:22:13 +0100
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1 The different constructors from each transfer function representations accept as
2 an input a model from a another representation so that they can all be converted
3 between the different representations. In the current LTPDA version, this applies
4 for pole/zero model and rational representation. Following versions will cover the
5 partial fraction representation. This is shown in the following transformation table:
6
7 <div align="center">
8 <img src="images/TransformTable.png" alt="Pole/zero model TF" border="3">
9 </div>
10
11 <h2>From pzmodel to rational</a></h2>
12 You can transform a <tt>pzmodel</tt> into a <tt>rational</tt> by typing:
13 <br>
14 <div class="fragment"><pre>
15 >> rat = rational(pzmodel)
16 </pre></div>
17 <br>
18
19 <h2>From rational to pzmodel</a></h2>
20 You can transform a <tt>rational</tt> into a <tt>pzmodel</tt> by typing:
21 <br>
22 <div class="fragment"><pre>
23 >> rat = pzmodel(rational)
24 </pre></div>
25 <br>
26
27 <h2>Algorithm</a></h2>
28 To translate from <tt>rational</tt> to <tt>pzmodel</tt> representation we need to
29 compute the roots of a polynomial and the inverse operation is performed going from
30 <tt>pzmodel</tt> to <tt>rational</tt>. More information about the algorithm used can be
31 found in MATLAB's functions <a href="matlab:doc('poly')">poly</a> and
32 <a href="matlab:doc('roots')">roots</a>.
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