A multicriteria ordered clustering algorithm to determine precise or disjunctive partitions

Q4 Business, Management and Accounting
M. Boujelben, Y. D. Smet
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引用次数: 8

Abstract

We consider multicriteria clustering problems where the groups are ordered from the best to the worst. An approach relying on the principles of the k-means algorithm and disjunctive sorting based on evidence theory (DISSET) method is proposed for the detection of ordered clusters. The distinctive feature of this method is that it allows to obtain both precise and disjunctive partitions. In such situation, the actions can be assigned even to pair of groups (and not only to precise clusters). The decision maker is assumed to provide the following inputs: an evaluation table, the desired number of clusters and a valued preference model (obtained for instance by PROMETHEE method). The method is illustrated on two real examples: the Human Development Index (HDI-2013) and the Logistics Performance Index (LPI-2014).
一种多准则有序聚类算法,用于确定精确或析取的分区
我们考虑多标准聚类问题,其中组从最好到最差排序。提出了一种基于k-means算法和基于证据理论的析取排序(DISSET)方法的有序聚类检测方法。这种方法的显著特点是,它允许获得精确和析取分区。在这种情况下,甚至可以将操作分配给组对(而不仅仅是分配给精确的集群)。假设决策者提供以下输入:评估表、期望的集群数量和有价值的偏好模型(例如通过PROMETHEE方法获得)。该方法通过两个实际例子进行了说明:人类发展指数(HDI-2013)和物流绩效指数(LPI-2014)。
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来源期刊
International Journal of Multicriteria Decision Making
International Journal of Multicriteria Decision Making Business, Management and Accounting-Strategy and Management
CiteScore
0.70
自引率
0.00%
发文量
9
期刊介绍: IJMCDM is a scholarly journal that publishes high quality research contributing to the theory and practice of decision making in ill-structured problems involving multiple criteria, goals and objectives. The journal publishes papers concerning all aspects of multicriteria decision making (MCDM), including theoretical studies, empirical investigations, comparisons and real-world applications. Papers exploring the connections with other disciplines in operations research and management science are particularly welcome. Topics covered include: -Artificial intelligence, evolutionary computation, soft computing in MCDM -Conjoint/performance measurement -Decision making under uncertainty -Disaggregation analysis, preference learning/elicitation -Group decision making, multicriteria games -Multi-attribute utility/value theory -Multi-criteria decision support systems and knowledge-based systems -Multi-objective mathematical programming -Outranking relations theory -Preference modelling -Problem structuring with multiple criteria -Risk analysis/modelling, sensitivity/robustness analysis -Social choice models -Theoretical foundations of MCDM, rough set theory -Innovative applied research in relevant fields
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