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Time-Varying Complex Zhang Matrix (ZM) with Its Pseudoinverse not Solvable Directly by Getz-Masden (GM) Dynamic System

机译:时变复杂张矩阵(ZM)及其伪逆不能通过Getz-Masden(GM)动态系统直接解决

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摘要

The concepts of Getz-Masden matrix (GMM) and Zhang matrix (ZM) are extended to complex time-varying matrix situation in this paper. For the complex time-varying matrix, the matrix whose pseudoinverse can be obtained by Getz-Masden dynamic system (GMDS) is called GMM, and the other matrix is called ZM. GMDS can be regarded as a special case of Zhang neural network (ZNN), which has good performance in solving time-varying problems. The Adams-Bashforth (AB) methods of one-step, two-step and three-step are used for discretization of continuous GMDS to obtain the discrete GMDS models. After getting the three models, they are respectively used to obtain the solutions of Getz-Masden matrix pseudoinverses problem (GMMPP) and Zhang matrix pseudoinverses problem (ZMPP), and the results are analyzed and compared.
机译:本文将Getz-Masden矩阵(GMM)和Zhang矩阵(ZM)的概念扩展到复杂的时变矩阵情况。对于复杂的时变矩阵,可以通过Getz-Masden动态系统(GMDS)获得伪逆的矩阵称为GMM,另一个矩阵称为ZM。 GMDS可以看作是张神经网络(ZNN)的特例,在解决时变问题方面具有良好的性能。采用一步,两步和三步的Adams-Bashforth(AB)方法离散化连续GMDS,以获得离散的GMDS模型。在得到这三个模型后,分别使用它们来获得Getz-Masden矩阵伪逆问题(GMMPP)和Zhang矩阵伪逆问题(ZMPP)的解,并对结果进行分析和比较。

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