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symbolic dynamic models for highly varying power system loads

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29<br />

3.5 Test results<br />

ST-A01: The aim of this test is to identify the best index out of five indices<br />

proposed in Chapter 2. In signal 2, δ was varied from 0 to 90 degrees to check the CSI in<br />

each case. Theoretically as phase angle increases, the number of common words in two<br />

signals should decrease, and correspondingly there should be a regular increasing or<br />

decreasing tendency of CSIs. When the program was run to obtain the numerical values,<br />

it was observed that all the CSIs except CSI 3 had the decreasing tendency as the phase<br />

angle increased. For phase angle zero, i.e. when both the signals are same, CSI 1 and CSI 3<br />

has the value 0.5 and 0 respectively. This indicates that CSI 1 has the maximum value of<br />

0.5 and CSI 3 has the minimum value of 0 and these values are <strong>for</strong> two identical signals. In<br />

all the other indices these maximum values were some arbitrary numbers. Moreover<br />

when all the indices were plotted against phase angle, CSI 1 was found to be the best.<br />

There<strong>for</strong>e the other CSIs were discarded <strong>for</strong> any future analysis.<br />

Numerical results of the test have been tabulated in Table 3.3.<br />

ST-B01: In this test it is obvious that as θ increases signal 2 will rise higher and<br />

higher, as in Figure (3.1). There<strong>for</strong>e the common points on the two signals will lie only in<br />

the initial period when θ is small. Comparing the two signals CSI was found to be 0.0462<br />

which is well below 0.5000 and shows a very few common points.

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