Casestudie Breakdown prediction Contell PILOT - Transumo
Casestudie Breakdown prediction Contell PILOT - Transumo
Casestudie Breakdown prediction Contell PILOT - Transumo
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S<br />
o<br />
n<br />
2<br />
= ∑ Yi<br />
−Yi<br />
n −1<br />
i=<br />
2<br />
−1<br />
with :<br />
S<br />
o<br />
= Outlier threshold value<br />
Y = Measurement values<br />
n = Number of measurement values<br />
Formula 4-1: Threshold Value to Determine Potential Outliers<br />
But an ignorance of every measurement value with a higher distance than S o would<br />
lead to a neglecting of trends and other changes in behavior. That is why the number<br />
of outliers in a row is counted. Every possible outlier is set to the current mean value<br />
as long as less than three values in a row are classified to be outliers. In case of<br />
three or more values in a row, no further elimination will take place. (Daßler95] p. 54-<br />
55)<br />
This approach is able to cut off single outliers. The only disadvantage is a delay of<br />
trend recognition that is pictured in Figure 4-2. The green points represent the<br />
measured values with an existing change in trend. The red points illustrate the delay<br />
of trend recognition, because the first two higher values are classified as outliers and<br />
set to mean value. (Daßler95] p. 55)<br />
Figure 4-2: A Delayed Trend Recognition Due to Removal of "Outliers"<br />
After eliminating outliers, the measurement data is stored to a ring memory. This kind<br />
of memory has a fixed size. As soon as no sufficient memory is available to add an<br />
additional measuring point, the oldest value is overridden. This organization is used<br />
to avoid a high influence by too old values. The size of this ring memory is not<br />
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