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Table 3 Incremental
estimation of k
k
P SEO
L
min MW
ð
Þ
P SEO
L
max MW
ð
Þ
Gap (MW)
5
12,500
12,700
200
8
11,627
12,500
873
12
12,000
12,700
700
15
11,627
12,700
1,073
20
11,627
12,650
1,023
25
11,627
12,700
1,073
is performed to characterize the load state space and
find the boundary limits of
max , which is found to be {11,627, 12,700} MW
as shown in Table 2 . The margin sensitivities are also computed along every k stress
directions, which are used to estimate the change in boundary limits due to the
in
total SEO load P SEO
L
P SEO
L
;
min
uence of component combination change. Table 2 shows the estimated boundary
limits for all the remaining combinations. The
fl
final boundary limits are estimated as
11,446 and 12,700 MW.
Table 3 shows the process of estimating k for LHS in an incremental fashion.
Beyond k = 15, the boundary region is identi
ed fairly consistently. The Expec-
tation-Maximization algorithm based clustering method, when applied to historical
record of stress directions, optimally grouped the stress directions into 21 clusters.
This information is useful to quickly zero in on the ideal value for k.
Figure 11 shows the boundary characterization from a simulation performed for
24,000 operating conditions with randomly selected combinations of discrete
Fig. 11 Boundary characterization in total SEO load state space
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