基于智能变异的遗传算法增强并行坐标可视化

Khiria Aldwib, S. Rahnamayan, Amin Ibrahim
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引用次数: 1

摘要

可视化技术由于其解释和分析数据的潜力而受到了很多关注。用于高维(三维以上)数据集的并行坐标图(PCP)是一种有标志的可视化方法。因此,在可视化大规模数据集时,该方法受到相邻轴之间大量相交线产生的高杂波的影响,许多研究人员已经开展了提高pcp的技术。例如,在PCP技术中利用相邻轴的重新排序来减少交叉线的数量是一种有效的减少杂波的方法。在这一目标的激励下,最优坐标顺序的获取可归类为组合优化问题。然而,在高维数据集中,优化算法可能难以处理这一问题。本文提出了一种智能突变算子,以提高遗传算法(GA)在寻找PCP最优顺序时的性能,该算法基于减少大量相交线。然而,任何其他用户期望的度量都可以用作目标函数。为了评估所引入的方法,我们进行了蒙特卡罗模拟和多次实验,以找到PCP中具有不同样本数量和维度的数据集的最佳坐标顺序。在实验结果中,与原始遗传算法相比,利用智能突变在减少相邻坐标之间的相交线方面表明了PCP可视化的改进。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Enhancing Parallel Coordinates Visualization Using Genetic Algorithm with Smart Mutation
Visualization techniques have received a lot of attention regarding their potential to interpret and analyze the data.One of the marked visualization methods is the Parallel Coordinates Plot (PCP) utilized to high-dimensional datasets (more than three dimensions). Due to that, in visualizing large-scale datasets, the method suffers from high clutters produced from numerous intersection lines between neigh-boring axes, numbers of researchers have conducted techniques to boost PCPs. For instance, reducing the number of crossing lines by utilizing the re-ordering the neighboring axes in the PCP technique is a useful procedure to reduce the clutter. Motivated by this goal, the acquisition of the optimal coordinate’s order can be classified as a combinatorial optimization problem. However, in high-dimensional datasets, the optimization algorithm may face difficulty to deal with this issue. In this paper, we propose a smart mutation operator to enhance the performance of Genetic Algorithm (GA) in finding the optimal order of PCP based on diminishing the numerous intersection lines. However, any other user-desired metric can be utilized as an objective function. To assess the introduced method, we conducted a Monte Carlo simulation and several experiments to find an optimal coordinates’ order in PCP to visualize the datasets with various numbers of samples and dimensions. In the experimental results, utilizing the smart mutation represents an improvement in PCP visualization in terms of reducing the intersection lines between the neighboring coordinates compared to the original GA.
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