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Piecewise regression for fuzzy input-output data with automatic change-point detection by quadratic programming

机译:具有二次编程的自动变化点检测的模糊输入输出数据的分段回归

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摘要

To handle the large variation issues in fuzzy input-output data, the proposed quadratic programming (QP) method uses a piecewise approach to simultaneously generate the possibility and necessity models, as well as the change-points. According to Tanaka and Lee [H. Tanaka, H. Lee, Interval regression analysis by quadratic programming approach, IEEE Transactions on Fuzzy Systems 6 (1998) 473-481], the QP approach gives more diversely spread coefficients than linear programming (LP) does. However, their approach only deals with crisp input and fuzzy output data. Moreover, their method is weak in handling fluctuating data. So far, no method has been developed to cope with the large variation problems in fuzzy input-output data. Hence, we propose a piecewise regression for fuzzy input-output data with a QP approach. There are three advantages in our method. First, the QP technique gives a more diversely spread coefficient than does a linear programming technique. Second, the piecewise approach is used to detect the change-points in the estimated model automatically, and handle the large variation data such as outliers well. Third, the possibility and necessity models with better fitness in data processing are obtained at the same time. Two examples are presented to demonstrate the merits of the proposed method.
机译:为了处理模糊输入输出数据中的大变化问题,提出的二次规划(QP)方法使用分段方法来同时生成可能性和必要性模型以及变更点。根据田中和李[H。 Tanaka,H. Lee,通过二次规划方法进行区间回归分析,IEEE Transactions on Fuzzy Systems 6(1998)473-481],QP方法比线性规划(LP)可以提供更多种扩展系数。但是,他们的方法仅处理清晰的输入和模糊输出数据。而且,他们的方法在处理波动数据方面很弱。到目前为止,还没有开发出方法来解决模糊输入输出数据中的大变化问题。因此,我们建议采用QP方法对模糊输入输出数据进行分段回归。我们的方法有三个优点。首先,与线性编程技术相比,QP技术给出的扩散系数更加多样化。其次,采用分段方法自动检测估计模型中的变化点,并很好地处理较大的变化数据,例如离群值。第三,同时获得在数据处理中具有较好适应性的可能性和必要性模型。给出两个例子来说明所提出方法的优点。

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