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An Adaptive Nonunitary Joint Diagonalization Algorithm of High-Order Tensors

机译:高阶张量的自适应非unit联合对角化算法

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Joint diagonalization (JD) of high-order tensors is a generalization of an approximate JD algorithm of a series of target matrices. Considering the number of target tensors may increase with time, we present an adaptive nonunitary JD algorithm of high-order tensors. The algorithm recursively minimizes a least squares criterion and updates diagonalizer matrices by the online algorithm and tensor calculations. The complexity of our algorithm is lower than the iterative algorithms. Simulation results demonstrate that the proposed algorithm is efficient for JD of high-order tensors.
机译:高阶张量的联合对角化(JD)是一系列目标矩阵的近似JD算法的推广。考虑到目标张量的数量可能随时间增加,我们提出了一种高阶张量的自适应非unit JD算法。该算法递归地最小化最小二乘准则,并通过在线算法和张量计算来更新对角化器矩阵。我们的算法的复杂度低于迭代算法。仿真结果表明,该算法对高阶张量JD算法是有效的。

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