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Table 5 Optimal binary combination of units operation
Unit
Units operation scheduling
using fuzzy logic
Units operation scheduling using
gradient-genetic algorithm
Unit 1
11111111
11111111
Unit 2
00111111
00111110
Unit 3
00011110
00111110
Unit 4
00001110
00001110
Unit 5
00001100
00001000
The superiority of the gradient-genetic algorithm method is obvious. This method
operates better than the individual algorithms in terms of On/Off unit commitment
states scheduling and in term of optimizing the total production cost.
In fact, based on the probability equation of such a combination planning:
2 n
m
P Combination ¼ ð
1
Þ
ð
21
Þ
where, n is the number of units and m is the discretized duration. For our case study,
the combining probability P Combination is about 6.2 35 combinations. This number
suggests the ability of the hybrid method to choose a perfect planning, allowing to
guarantee the supply/demand balance and a minimal production cost.
We con
rm that the two approaches have allowed selecting concisely the pro-
duction units that should be available to respond to the demand of the electrical
network over a future period (Fig. 7 ).
Moreover, thanks to the best selection of the fuzzy variables, we arrived to
develop an optimized scheduling plan of the generated power allowing a better
exploitation of the production cost in order to bring the total operating cost to
possible minimum in presence of the various constraints. Consequently, basing on
the forecasted load curve, this method put generators in guard state for intervening
in cases where there is an additional power demand.
Fig. 7 Unit commitment
scheduling over a period of
24 h
500
Unit 615 MVA
Unit 60 MVA
Unit 60 MVA
Unit 25 MVA
Unit 25 MVA
400
300
200
100
0
10
15
20
25
0
5
Time (h)
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