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首页> 外文期刊>Dynamics of continuous, discrete & impulsive systems, Series B. Applications & algorithms >Improved methods to solve the stochastic Nash games for weakly coupled large-scale systems iteratively
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Improved methods to solve the stochastic Nash games for weakly coupled large-scale systems iteratively

机译:迭代求解弱耦合大型系统的随机Nash游戏的改进方法

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摘要

In this paper, the stochastic Nash games for weakly coupled large-scale systems with state-dependent noise are considered. The considered stochastic algebraic Riccati equations are quite different from the existing results in the sense that the equations have the additional linear term. The numerical algorithm based on the Newton method for solving the set of cross-coupled stochastic algebraic Riccati equations is derived by Mukaidani (Automatica 45(2009) 1272-1279). We modify this iteration and propose two new recursive equations with linear rate of convergence solving the considered set of Riccati equations. We carry out numerical experiments to illustrate the effectiveness of the considered iterations.
机译:在本文中,考虑了具有状态依赖噪声的弱耦合大型系统的随机Nash博弈。考虑到随机代数Riccati方程与现有结果完全不同,因为该方程具有附加的线性项。 Mukaidani(Automatica 45(2009)1272-1279)导出了基于牛顿法求解交叉耦合的随机代数Riccati方程组的数值算法。我们修改了此迭代,并提出了两个新的线性收敛速度的递归方程,解决了所考虑的Riccati方程组。我们进行了数值实验,以说明所考虑的迭代的有效性。

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