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Exact line search method for solving nonsymmetric algebraic riccati equations arising from open-loop linear quadratic differential games

机译:解开环线性二次微分对策引起的非对称代数黎卡提方程的精确线搜索方法

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We consider a set of coupled algebraic Riccati equations arising from non-cooperative open-loop linear quadratic differential games for infinite-planning horizon and two-player case. Such coupled algebraic Riccati equations can be rewritten as a non-symmetric algebraic Riccati equation. In this paper, we will discuss exact line search method for solving nonsymmetric algebraic Riccati equations. This method is a modification of Newton's method. We give numerical examples and compare the results with Newton's method and fixed point iteration to show the effectiveness of exact line search method in a special case.
机译:我们考虑了无限规划水平和两人情况下的非合作开环线性二次微分对策引起的一组耦合代数Riccati方程。这样的耦合代数Riccati方程可重写为非对称代数Riccati方程。在本文中,我们将讨论用于求解非对称代数Riccati方程的精确线搜索方法。该方法是牛顿方法的一种改进。我们给出了数值示例,并将结果与​​牛顿法和不动点迭代法进行比较,以表明在特殊情况下精确线搜索法的有效性。

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