A hybrid PSO-GSA strategy for high-dimensional optimization and microarray data clustering

Shiquan Sun, Qinke Peng
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引用次数: 13

Abstract

High-dimensional data analysis and its great chances of overfitting result in great challenges for constructing efficient models in practical applications. To overcome these problems swarm intelligence algorithms can be utilized. However, the balance between global and local search throughout the course of a run is critical to the success of an intelligence optimization algorithm. Moreover, almost all the available algorithms are still having issues like premature convergence to local optimum and slow convergence rate, especially in high-dimensional space. As motivated above, a new hybrid optimization algorithm integrating particle swarm optimization(PSO) with gravitational search algorithm(GSA) is presented (denoted as PSOGSA). Based on the analysis of the compensatory advantages of the PSO and the GSA, in this paper, we integrate the ability of exploitation in PSO with the ability of exploration in GSA to update velocity equations. To update position equations a mobility factor is used which is guided by diversity of population to improve the final accuracy and the convergence speed of the PSOGSA. We also apply proposed algorithm to the cluster analysis of microarray data. Experiments are conducted on six benchmark test functions, four artificial data sets and three microarray data sets, and the results demonstrate that the proposed algorithm possess better robustness.
高维优化和微阵列数据聚类的混合PSO-GSA策略
高维数据分析及其极易出现过拟合的情况,给实际应用中构建高效模型带来了很大的挑战。为了克服这些问题,可以利用群智能算法。然而,在整个运行过程中,全局搜索和局部搜索之间的平衡对智能优化算法的成功至关重要。此外,几乎所有现有的算法仍然存在过早收敛到局部最优和收敛速度慢的问题,特别是在高维空间中。基于上述动机,提出了一种将粒子群优化(PSO)与引力搜索算法(GSA)相结合的混合优化算法(简称PSOGSA)。在分析粒子群算法与GSA算法互补优势的基础上,将粒子群算法的开发能力与GSA算法的探索能力相结合,实现速度方程的更新。为了提高PSOGSA的最终精度和收敛速度,采用以种群多样性为导向的迁移系数对位置方程进行更新。我们还将提出的算法应用于微阵列数据的聚类分析。在6个基准测试函数、4个人工数据集和3个微阵列数据集上进行了实验,结果表明该算法具有较好的鲁棒性。
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