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Multi-dimensional data aggregation utilizing extended partitioned Bonferroni mean Operator

机译:利用扩展分区Bonferroni均值算子进行多维数据聚合

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In this contribution, we develop the concept of an Extended Partitioned Bonferroni Mean $left({{mathcal{E}}{mathcal{P}}{mathcal{B}}{mathcal{M}}}ight)$ operator, which is efficient enough to aggregate input vectors with a varying number of components integrated with some dependence pattern. The global monotonicity for the ${mathcal{E}}{mathcal{P}}{mathcal{B}}{mathcal{M}}$ is analyzed by defining a new partition for each arity. Further to illustrate the applicability and feasibility of the proposed extended aggregation operator, an example based on medical device selection is demonstrated. Finally, we present a way to obtain the weights associated with the corresponding ${mathcal{E}}{mathcal{P}}{mathcal{B}}{mathcal{M}}$ operator employing the Max-Entropy technique.
机译:在此贡献中,我们提出了扩展分区Bonferroni均值$ \ left({{\ mathcal {E}} {\ mathcal {P}} {\ mathcal {B}} {\ mathcal {M}}} \ right的概念)$运算符,它的效率足以聚合输入矢量,这些输入矢量具有集成了某种依赖性模式的变化数量的分量。通过为每个Arity定义新的分区来分析$ {\ mathcal {E}} {\ mathcal {P}} {\ mathcal {B}} {\ mathcal {M}} $的全局单调性。为了进一步说明所提出的扩展聚合算子的适用性和可行性,演示了一个基于医疗设备选择的示例。最后,我们提出一种使用Max-Entropy获得与相应$ {\ mathcal {E}} {\ mathcal {P}} {\ mathcal {B}} {\ mathcal {M}} $运算符关联的权重的方法技术。

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