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New Iterative Algorithms for Solving Coupled Markovian Jump Lyapunov Equations

机译:求解耦合马尔可夫跳跃Lyapunov方程的新迭代算法

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摘要

In this technical note, two iterative algorithms are developed for solving the coupled Lyapunov matrix equations associated with discrete-time Markovian jump linear systems. Some convergence results have been obtained for these algorithms. The new algorithms are different from the previous results in nature and they can be regarded as sequential versions of the parallel algorithm reported in the work of Borno and Gajic. Numerical experiments show that the proposed algorithms are faster in terms of the number of iterations to achieve the desired accuracy.
机译:在本技术说明中,开发了两种迭代算法来求解与离散时间马尔可夫跳跃线性系统关联的耦合Lyapunov矩阵方程。对于这些算法已经获得了一些收敛结果。新算法本质上与先前的结果不同,它们可以被视为Borno和Gajic的工作中报告的并行算法的顺序版本。数值实验表明,所提出的算法在迭代次数方面更快,可以达到所需的精度。

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