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Decision-theoretic rough sets-based three-way approximations of interval-valued fuzzy sets

机译:基于决策理论粗糙集的三维近似   区间值模糊集

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摘要

In practical situations, interval-valued fuzzy sets are frequentlyencountered. In this paper, firstly, we present shadowed sets for interpretingand understanding interval fuzzy sets. We also provide an analytic solution tocomputing the pair of thresholds by searching for a balance of uncertainty inthe framework of shadowed sets. Secondly, we construct errors-based three-wayapproximations of interval-valued fuzzy sets. We also provide an alternativedecision-theoretic formulation for calculating the pair of thresholds bytransforming interval-valued loss functions into single-valued loss functions,in which the required thresholds are computed by minimizing decision costs.Thirdly, we compute errors-based three-way approximations of interval-valuedfuzzy sets by using interval-valued loss functions. Finally, we employ severalexamples to illustrate that how to take an action for an object withinterval-valued membership grade by using interval-valued loss functions.
机译:在实际情况中,经常会遇到区间值模糊集。在本文中,首先,我们提出了阴影集,用于解释和理解区间模糊集。我们还提供了一种解析解决方案,可通过在影子集框架中寻找不确定性的平衡来计算一对阈值。其次,我们构造了基于误差的区间值模糊集的三向逼近。我们还提供了另一种决策理论公式,通过将区间值损失函数转换为单值损失函数来计算一对阈值,其中通过最小化决策成本来计算所需的阈值。第三,我们计算基于误差的三向近似通过使用区间值损失函数来确定区间值模糊集。最后,我们使用几个示例来说明如何通过使用区间值损失函数对具有区间值成员资格等级的对象执行操作。

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    Lang, Guangming;

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  • 年度 2014
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