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Block Sparse Representations in Modified Fuzzy C-Regression Model Clustering Algorithm for TS Fuzzy Model Identification

机译:TS模糊模型识别修改模糊C-回归模型聚类算法中的阻止稀疏表示

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A novel objective function based clustering algorithm has been introduced by considering linear functional relation between input-output data and geometrical shape of input data. Noisy data points are counted as a separate class and remaining good data points in the data set are considered as good clusters. This noise clustering concept has been taken into the proposed objective function to obtain the fuzzy partition matrix of product space data. Block orthogonal matching pursuit algorithm is applied to determine the optimal number of rules from the over specified number of rules (clusters). The obtained fuzzy partition matrix is used to determine the premise variable parameters of Takagi-Sugeno (TS) fuzzy model. Once, the premise variable parameters and optimal number of rules (clusters) are identified then formulate the rule construction for identification of linear coefficients of consequence parameters. The effectiveness of the proposed algorithm has been validated on two benchmark models.
机译:通过考虑输入 - 输出数据与输入数据的几何形状之间的线性功能关系,引入了一种新的目标函数基于聚类算法。嘈杂的数据点被计算为单独的类,并且数据集中的剩余良好数据点被认为是良好的集群。该噪声聚类概念已经进入所提出的目标函数,以获得产品空间数据的模糊分区矩阵。块正交匹配追踪算法应用于从指定的规则(群集)中确定最佳规则数。所获得的模糊分区矩阵用于确定Takagi-Sugeno(TS)模糊模型的前提变量参数。一旦,识别了前提变量参数和最佳规则(群集)然后制定规则结构,以识别后果参数的线性系数。所提出的算法的有效性已在两个基准模型上验证。

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