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Improved Adaptive Particle Swarm Optimization for Optimization Functions and Clustering Fuzzy Modeling System

机译:改进的自适应粒子群优化函数和聚类模糊建模系统

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摘要

In this paper, a new PSO algorithm with a new adaptive weight of inertia and time acceleration coefficients (TVAC) is proposed; this algorithm called IAPSO is introduced for global optimization. The objective of this proposition is to initialize the weight of inertia to a high value, giving priority to the global exploration of the research space and gradually decreasing the new inertia adaptable to the weight in order to obtain refined solutions. The test of our algorithm is performed on three standard reference functions (Schwefel's (unimodal), Ackley (multimodal) and Griewank (Multimodal)). The proposed IAPSO algorithm combined with the Fuzzy Clustering NPCM algorithm for modeling and identifying a non-linear system. The new NPCM-IAPSO grouping algorithm also solves the problems of the classical clustering algorithm (FCM, GK, PCM, EPCM, FCM-PSO, EPCM-PSO ... etc.), such as convergence towards local optimization and sensitivity to initialization. The effectiveness of the proposed NPCM-IAPSO algorithm was tested on the furnace gas Box and Jenkins, dryer system and two other nonlinear systems described by differential equations.
机译:本文提出了一种新的具有新的自适应惯性权重和时间加速度系数(TVAC)的PSO算法。为全局优化引入了称为IAPSO的算法。该命题的目的是将惯性权重初始化为一个高值,优先考虑对研究空间的整体探索,并逐渐减小适用于该权重的新惯性,以获得精确的解。我们的算法测试是在三个标准参考函数(Schwefel(单峰),Ackley(多峰)和Griewank(多峰))上进行的。提出的IAPSO算法与模糊聚类NPCM算法相结合,可以对非线性系统进行建模和识别。新的NPCM-IAPSO分组算法还解决了经典聚类算法(FCM,GK,PCM,EPCM,FCM-PSO,EPCM-PSO等)的问题,例如朝向局部优化的收敛性和对初始化的敏感性。所提出的NPCM-IAPSO算法的有效性在炉气Box和Jenkins,干燥器系统以及用差分方程描述的另外两个非线性系统上进行了测试。

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