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The simplest composite operator, \(\varphi^2\), leads to deviations from Landau Fermi-liquid behavior on the entire Fermi surface.
To enhance its algorithmic robustness and effectiveness, this paper proposes an adaptive composite operator selection (ACOS) strategy for MOEA/D.
To improve the efficiency of GP, we propose soft composite operator size limit to control the code-bloat problem while at the same time avoid severe restriction on the GP search.
Then, we consider the composite operator with a singular factor.
Using Theorem 2.3, we estimate the following Lipschitz norm of the composite operator.
We first give a general estimate of the composite operator Δ ○ G.
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At present, almost all kinds of fuzzy controllers are designed by using ⊙-composite operator.
According to the experimental result analysis, Scheme 2 provides the best control effect, and this shows that @-composite operator is more appropriate for designing fuzzy controllers.
Particularly, people have already used ⊙-composite operator to design the industrial Boiler Drum Water Level Fuzzy Controller, and we call this designed scheme as Scheme 1 in this article.
Here, @-composite operator is used to design the industrial Boiler Drum Water Level Fuzzy Controller and three new schemes are obtained, as Scheme 2, Scheme 3 and Scheme 4.
First, we establish the boundedness for the composite operator (mathbb {M}^{sharp}_{s}circ Dcirc G).
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