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Hybrid biogeography-based optimization with shuffled frog leaping algorithm and its application to minimum spanning tree problems

机译:基于混合生物地理摄影优化与混洗蛙跳跃算法及其在最小生成树问题中的应用

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Biogeography-Based Optimization (BBO), a good meta-heuristic optimization algorithm, has drawn much attention and been applied widely to many areas. However, BBO can not do well in solving some complex and diversified optimization problems. In order to obtain an algorithm with better optimization performance, this paper presents a hybrid BBO with Shuffled Frog Leaping Algorithm (SFLA), named HBBOS. Firstly, we improve BBO. BBO's mutation operator is got rid of and its migration operator is improved. Two novel updating mechanisms, i.e. a hybrid cross mechanism and a hybrid disturbance mechanism, are introduced instead of the original migration mechanism to update the immigration habitats' Suitability Index Variables (SIVs) and non-immigration habitats' SIVs, respectively. A differential mechanism is also introduced to prevent the algorithm from falling into local optima to some degree. These improvements can enhance exploration and exploitation and balance them. Secondly, we merge the improved migration operator into SFLA's group structure framework. This can balance exploration and exploitation further. So HBBOS is obtained. HBBOS can effectively maximize the two algorithms' advantages and minimize the defects so that it can obtain better optimization performance. A large number of experiments are made on benchmark functions with various types and complexities, such as a set of classic functions and CEC2014 test set. HBBOS is also applied to minimum spanning tree problems. The experimental results show that HBBOS outperforms quite a few state-of-the-art algorithms.
机译:基于生物地理的优化(BBO),良好的元启发式优化算法,绘制了很多关注并广泛应用于许多领域。然而,BBO不能很好地解决一些复杂和多样化的优化问题。为了获得具有更好优化性能的算法,本文介绍了一个带有混合青蛙跳跃算法(SFLA)的混合BBO,名为HBBOS。首先,我们改善BBO。摆脱BBO的突变算子,其迁移运营商得到改善。引入了两种新颖的更新机制,即混合交叉机制和混合障碍机制,而不是原始的迁移机制,分别更新移民栖息地适合性指数变量(SIV)和非移民栖息地的SIV。还引入了差分机制以防止算法将局部最佳落入某种程度。这些改进可以增强勘探和剥削和平衡它们。其次,我们将改进的迁移运算符合并到SFLA的组结构框架中。这可以进一步平衡探索和剥削。所以获得了HBBOS。 HBBOS可以有效地最大化两种算法的优势,并最大限度地减少缺陷,以便它可以获得更好的优化性能。基准函数进行了大量实验,具有各种类型和复杂性,例如一组经典功能和CEC2014测试集。 HBBOS也适用于最小生成树问题。实验结果表明,HBBOS优于少数最先进的算法。

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