基于二次逼近的实数编码遗传算法性能改进

Kusum Deep, K. Das
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引用次数: 29

摘要

实编码遗传算法由于其多样性保持机制,在求解复杂的非线性优化问题中得到了广泛的应用。在最近的文献中,Deep和Thakur (2007a, 2007b)证明了新的实编码遗传算法(称为LX-PM,使用拉普拉斯交叉和幂突变)比现有的使用启发式交叉与非均匀或Makinen, Periaux和Toivanen突变组合的遗传算法更有效。然而,在某些情况下,LX-PM需要改进。因此,本文试图通过将现有的LX-PM与二次逼近(称为H-LX-PM)混合来提高其效率和可靠性。为了实现改进,一组22个基准测试问题和两个现实世界问题,即:a)线性方程组;B)调频参数辨识问题,都有考虑。数值和图形结果证实,H-LX-PM在效率、可靠性和稳定性方面确实优于LX-PM。
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Performance improvement of real coded genetic algorithm with Quadratic Approximation based hybridisation
Due to their diversity preserving mechanism, real coded genetic algorithms are extremely popular in solving complex non-linear optimisation problems. In recent literature, Deep and Thakur (2007a, 2007b) proved that the new real coded genetic algorithm (called LX-PM that uses Laplace Crossover and Power Mutation) is more efficient than the existing genetic algorithms that use combinations of Heuristic Crossover along with Non-Uniform or Makinen, Periaux and Toivanen Mutation. However, there are some instances where LX-PM needs improvement. Hence, in this paper, an attempt is made to improve the efficiency and reliability of this existing LX-PM by hybridising it with quadratic approximation (called H-LX-PM). To realise the improvement, a set of 22 benchmark test problems and two real world problems, namely: a) system of linear equations; b) frequency modulation parameter identification problem, have been considered. The numerical and graphical results confirm that H-LX-PM really exhibits improvement over LX-PM in terms of efficiency, reliability and stability.
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