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An efficient co-swarm particle swarm optimization for non-linear constrained optimization

机译:非线性约束优化的高效共群粒子群算法

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This paper proposes a new co-swarm PSO (CSHPSO) for constrained optimization problems, which is obtained by hybridizing the recently proposed shrinking hypersphere PSO (SHPSO) with the differential evolution (DE) approach. The total swarm is subdivided into two sub swarms in such a way that the first sub swarms uses SHPSO and second sub swarms uses DE. Experiments are performed on a state-of-the-art problems proposed in IEEE CEC 2006. The results of the CSHPSO is compared with SHPSO and DE in a variety of fashions. A statistical approach is applied to provide the significance of the numerical experiments. In order to further test the efficacy of the proposed CSHPSO, an economic dispatch (ED) problem with valve points effects for 40 generating units is solved. The results of the problem using CSHPSO is compared with SHPSO, DE and the existing solutions in the literature. It is concluded that CSHPSO is able to give the minimal cost for the ED problem in comparison with the other algorithms considered. Hence, CSHPSO is a promising new co-swarm PSO which can be used to solve any real constrained optimization problem.
机译:本文提出了一种用于约束优化问题的新的同群PSO(CSHPSO),该方法是通过将最近提出的收缩超球面PSO(SHPSO)与差分演化(DE)方法进行混合而获得的。以第一子群使用SHPSO,第二子群使用DE的方式,将整个群细分为两个子群。对IEEE CEC 2006中提出的最新问题进行了实验。CSHPSO的结果以各种方式与SHPSO和DE进行了比较。应用统计方法来提供数值实验的重要性。为了进一步测试所提出的CSHPSO的有效性,解决了40个发电机组具有阀点效应的经济调度(ED)问题。将使用CSHPSO的问题结果与SHPSO,DE和文献中的现有解决方案进行了比较。结论是,与考虑的其他算法相比,CSHPSO能够为ED问题提供最小的成本。因此,CSHPSO是一种很有前途的新型共群PSO,可用于解决任何实际的约束优化问题。

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