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A novel algorithm for TOP-K optimal path on complex multiple attribute graph

机译:复杂多属性图上的Top-K最佳路径的新算法

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摘要

In the rapidly-changing information world, the various users and personalised requirements lead to an urgent need for complex multiple attribute decision-making. In addition, the TOP-K path of single attribute decision cannot meet the actual needs. The TOP-K mainly has non-repeatable vertex, repeatable vertex, index and other algorithms. But these techniques are mainly based on the single attribute. There are few documents introducing the complex multiple attribute decision-making problem so for. Therefore, a Tdp algorithm is presented in this paper. Firstly, it uses the technology of interval number and extreme value to solve the uncertain attribute value. Then, TOPSIS technique solves the complex multiple attribute decision-making problems. By this way, the comprehensive score is achieved. Secondly, the paper proposes blocking and bidirectional shortest path algorithm for TOP-K optimal path. Finally, comparison and analysis between Tdp and the Yen were made. Result confirms that Tdp algorithm improves the TOP-K optimal technology.
机译:在快速变化的信息世界中,各种用户和个性化需求导致迫切需要复杂的多个属性决策。此外,单个属性决策的Top-K路径无法满足实际需求。 Top-K主要具有非可重复的顶点,可重复的顶点,索引和其他算法。但这些技术主要基于单个属性。很少有文件介绍复杂的多个属性决策问题所以。因此,本文提出了TDP算法。首先,它使用间隔数和极值技术来解决不确定的属性值。然后,Topsis技术解决了复杂的多个属性决策问题。通过这种方式,实现了综合分数。其次,本文提出了用于顶-K最佳路径的阻塞和双向最短路径算法。最后,制造了TDP与日元之间的比较和分析。结果证实,TDP算法改善了Top-K最优技术。

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