2010
DOI: 10.1080/03052150903325557
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Differential evolution techniques for the structure-control design of a five-bar parallel robot

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Cited by 28 publications
(18 citation statements)
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“…, k s i , the mass center angle γ i can be in the interval γ i ∈ [0, ±π], thus providing more diversity to the design solution than a rectangular shape, whose mass center angle could only be zero or ±π rad. The mathematical expressions relating the mass, the mass center length, the mass center angle, and the inertia with the structure design variable vector can be found in [18].…”
Section: B Design Variablesmentioning
confidence: 99%
“…, k s i , the mass center angle γ i can be in the interval γ i ∈ [0, ±π], thus providing more diversity to the design solution than a rectangular shape, whose mass center angle could only be zero or ±π rad. The mathematical expressions relating the mass, the mass center length, the mass center angle, and the inertia with the structure design variable vector can be found in [18].…”
Section: B Design Variablesmentioning
confidence: 99%
“…DE is an efficient, effective and robust evolutionary optimization method and has been widely used in many fields (Das and Suganthan 2011, Babu and Rakesh 2008, Villarreal-Cervantes et al 2010, Ramesh et al 2012. However, for a specific problem, it cannot be guaranteed to determine a suitable mutation strategy and control parameters, which play an important role in the optimization performance of DE (Das andSuganthan 2011, Qin et al 2009).…”
Section: L(x(t) U(t) T)dtmentioning
confidence: 99%
“…Kulturel-Konak andKonak (2011) proposed PSO with flexible bay structure to solve the unequal area facility layout problem with two objectives, the material handling cost and the layout area requirement. Villarreal-Cervantes et al (2010) used differential evolution to optimize the structural parameters of a non-redundant parallel robot and the control parameters simultaneously for a five-bar parallel robot. A self-adaptive differential evolution algorithm (Wang et al 2010) with elitist archive and entropy-based diversity preservation strategy was presented to solve multi-objective optimization based on Pareto dominance.…”
Section: Introductionmentioning
confidence: 99%