Design of an Automatic Control Algorithm for Energy-Efficient ...
Design of an Automatic Control Algorithm for Energy-Efficient ...
Design of an Automatic Control Algorithm for Energy-Efficient ...
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8 System <strong>an</strong>d functionality integration 87<br />
ample a constraint <strong>for</strong> the icing if a heat pump is employed. The icing c<strong>an</strong> be integrated<br />
into the energy consumption objective function by a modified efficiency <strong>of</strong> the heat pump.<br />
However, to <strong>for</strong>ce de-icing above a certain limit in order to avoid damage to the com-<br />
ponents, a separate constraint is advisable. Its limit c<strong>an</strong> then be set without interfering<br />
with the objectives while it is not exceeded.<br />
8.2.1 Integration as boundaries<br />
Some constraints vary, while others are fixed. These - as the flap passage <strong>an</strong>d f<strong>an</strong> limits<br />
- c<strong>an</strong> be given as boundaries <strong>for</strong> the design space. Upper <strong>an</strong>d lower limits <strong>for</strong> the other<br />
design variables have to be set in order to limit the search area. A smaller design space<br />
leads to faster results as unusable results are not considered.<br />
These boundaries may be adapted by external signals or user settings in order to<br />
<strong>for</strong>ce a different minimum or limit one variable. However, they may not depend on other<br />
design variables or predicted states. In Table 8.1 <strong>an</strong> overview <strong>of</strong> the st<strong>an</strong>dard values is<br />
given.<br />
Table 8.1: Overview <strong>of</strong> the objectives <strong>an</strong>d their corresponding parameters.<br />
<strong>Design</strong> variable lower bound upper bound<br />
��� ������������ ������������<br />
�������� ������������ �����������������<br />
����� 0 ������<br />
������� 0 1<br />
����� 0 1<br />
�������� 0 1<br />
Boundaries <strong>for</strong> the de-icing switch <strong>an</strong>d source selection are not required. Due to<br />
their discrete nature only available values c<strong>an</strong> be chosen.<br />
8.2.2 Integration as objectives<br />
All the constraints depending on design variables or predicted states have to be evaluated<br />
<strong>for</strong> each individual. There<strong>for</strong>e, they have to be implemented as special objective, as<br />
described in Section 6.3.5. The functions, as shown above, return a value between -1 <strong>an</strong>d