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An Improved Zhang Neural Network Model Solving the Matrix Inverse Online

机译:求解在线逆矩阵的改进的张神经网络模型

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In this paper, an optional Moore-Penrose (M-P) inverse error function is investigated and guarantee the global exponential convergence of the neural model and find out its exact inverse of a given time-invarying matrix. This increases the category of Zhang neural network (ZNN) model based on vector-valued matrix-formed errors function and also broadens the field of network. Choosing appropriate ZNN model based on the optional generalized inverse vector-valued matrix-formed error function, which can be applied to the practical problem of matrix inversion with high complexity, it can replace the traditional numerical algorithm. Compared with the numerical algorithm, the improved ZNN model is more efficient, real-time, and accurate in solving the problem, it satisfies the needs of production and life. In addition, the simulative results validate the theoretical analysis and demonstrate the efficacy of the neural model on static matrix inversion.
机译:本文研究了一个可选的Moore-Penrose(M-P)逆误差函数,它保证了神经模型的全局指数收敛性,并找到了给定时间不变矩阵的精确逆。这增加了基于矢量值矩阵形式误差函数的Zhang神经网络(ZNN)模型的类别,并拓宽了网络领域。基于可选的广义逆矢量值矩阵形成的误差函数选择合适的ZNN模型,可以解决复杂度高的矩阵求逆的实际问题,可以代替传统的数值算法。与数值算法相比,改进后的ZNN模型在解决问题上更加高效,实时,准确,满足了生产和生活的需求。此外,仿真结果验证了理论分析并证明了神经模型对静态矩阵反演的有效性。

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