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An Alternating Simultaneously Minimizing Diagonal Matrix Error and Covariant Matrix Error Trilinear Decomposition Algorithm for Second-Order Calibration

机译:二阶校正的交替同时最小化对角矩阵误差和协方差矩阵误差三线性分解算法

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An alternating trilinear decomposition algorithm based on simultaneously minimizing diagonal matrix error and covariant matrix error (ADCE) is developed for three-way data analysis. By alternatively optimizing three objective functions with intrinsic relationships, ADCE algorithm keeps the 'second-order advantage' of second-order calibration methods and provides a natural way to avoid the two-factor degeneracies, which is intrinsic in the traditional PARAFAC algorithm. The simulated results and real experimental results show ADCE algorithm has the features of fast convergence rate as well as insensitivity to the overestimated factor number, in other words, it not only avoids the dilemma of identifying the actual component number accurately in practical problem but also converges fast, which is rather difficult to handle for the traditional PARAFAC algorithm.
机译:针对三向数据分析,提出了一种基于同时最小化对角矩阵误差和协方差矩阵误差(ADCE)的交替三线性分解算法。通过使用固有关系交替优化三个目标函数,ADCE算法保留了二阶校准方法的“二阶优势”,并提供了一种避免双因素简并的自然方法,这是传统PARAFAC算法中固有的。仿真结果和实际实验结果表明,ADCE算法具有收敛速度快,对高估因子数不敏感的特点,既避免了实际问题中准确识别实际零件数的难题,又收敛。快速,这对于传统的PARAFAC算法而言很难处理。

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