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Namely, NSGA-II algorithm searches for the optimal decision variable values the overall functions are optimized simultaneously.
The optimal decision maximizes expected utility.
Solve the inverse problem and find the optimal decision.
where the optimal decision threshold T=0 is used.
Solving for the optimal decision rules can become extremely complex.
Section 4 presents the optimal decision model for the distributed battery aggregator.
Here, threshold can be fixed based on the optimal decision region.
The optimal decision under such uncertainty would be an important topic for future research.
However, it is difficult to theoretically derive the optimal decision statistic.
For all other beneficiaries the optimal decision remains unchanged (compared to a situation without seed capital).
Note that for (pi = 0) the optimal decision is identical to that under a WHP contract.
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