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The target function is written as a functional perturbation series near a convenient homogeneous property, usually stiffness (K) or compliance (S).
The FPM is based on considering the target function (here, the buckling load P) as a functional of the stochastic morphology.
Figure 6 The target function value difference.
The first suggested technique is named the target function technique.
The target function is the output power coefficient.
From Lemma 2, we know the target function is convex.
It is proved that the target function approach provides one more effective method in this field.
In the technique, the second zeros of the target function is the circular frequency of motion.
An improvement formulation of the target function is suggested in this paper.
First, thirteen design parameters (most of them concerning geometry) influencing the target function were identified.
Multi-objective optimization is also possible, including different design criteria in the target function.
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