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where λ opt is an optimum solution to Eq. ( 12 ).
which contradicts with that α opt is optimal.
k opt is the optimal power curve coefficient.
The minimizer σ opt is marked by the white cross.
A multi-resolution technique for particle methods, the overlapping particle technique (OPT), is explained in detail.
Moreover, osmotic pump technology (OPT) is gradually getting consummate all over the world.
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LS-OPT is employed to implement the design optimization process based on response surface methodology.
Besides, omitting three arcs and reconnecting them are repeated until no improving 3-opt is found.
The difference between this method and 2-opt is in selecting the best transposition.
Local search algorithm K-Opt is occasionally used to move any stagnant solution.
AIMS-OPT is also useful for efficient exploration of the global sensitivity of the objective function to the design parameters.
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