不完全广义多尺度决策系统的最优尺度组合选择

Qiong Mou, Yunlong Cheng
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摘要

在现实世界中,物体通常以不同的尺度测量,信息往往是不完整的。本研究的主要目标是如何快速获得不完全广义多尺度决策系统(igmds)的最优尺度组合。首先,引入了igmds的概念,建立了尺度空间的顺序三向决策模型;其次,提出了逐步优化尺度选择算法,快速获得IGMDS的最优尺度组合;最后,为了描述尺度组合之间的关系,提出了Hasse图的邻接矩阵和邻接矩阵的更新方法。据此,提出了一种基于顺序三向决策的高效最优尺度组合选择算法,以获得IGMDS的所有最优尺度组合。实验结果表明,该算法可以显著减少计算时间。
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Optimal Scale Combinations Selection for Incomplete Generalized Multi-scale Decision Systems
In the real world, objects are usually measured at different scales and information is often incomplete. The main objective of this study is how to quickly obtain the optimal scale combinations of incomplete generalized multi-scale decision systems (IGMDSs). First, the concept of IGMDSs is introduced, and the sequential three-way decision model of scale space is developed. Second, a stepwise optimal scale selection algorithm is proposed to obtain an optimal scale combination of IGMDS quickly. Finally, to describe the relationships among the scale combinations, the adjacency matrix of the Hasse diagram and updating method for the adjacency matrix are proposed. Accordingly, an efficient optimal scale combinations selection algorithm based on sequential three-way decision is proposed to obtain all optimal scale combinations of IGMDS. Experimental results demonstrate that the proposed algorithms can significantly reduce computational time.
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