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Hence, the output value in each moment will depend on the previous efficient values.
Hence ( x ∗, y ∗, z ∗, v ∗ ) is a weakly efficient solution of (D), and the efficient values of (FP) and (D) are clearly equal to their respective weakly efficient solution points.
If the hypotheses of Theorem 6 are fulfilled, then ( x ∗, y ∗, z ∗, v ∗ ) is a weakly efficient solution of (D) and their efficient values of (FP) and (D) are equal.
More precisely, we present an optimization procedure which aims to choose the most efficient values of the geometric parameters defining the composite reinforcements and the most efficient position of the stiffeners on the surface of the cylinder.
However, by analyzing the change in signal gain as a function of a given parameter, we identified efficient values for each parameter for which the steepest increase in signal gain has readily been achieved.
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The obtained Optimized Global solution was: X1 = 0.2889; X2 = 0.39 and X3 = -0.832, while composite desirability was 0.932 which is an efficient value for desirability.
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