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Suboptimal Approximation Approach of Nash Equilibrium Strategy for two-Person Nonlinear-Quadratic Differential Game

机译:两人非线性二次微分对策纳什均衡策略的次优逼近方法

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This paper deals with a class of Nash equilibrium strategy problems for two-person nonlinear quadratic dynamic game. A successive approximation approach (SAA) is presented. The nonlinear system Nash equilibrium problem is transformed into a sequence of special non-homogeneous linear two-point boundary value (TPBV) by using the SAA. The finitestep iteration manner of the Nash equilibrium strategy is derived, and the uniformity and absolutization of the algorithm's convergence has been proved.
机译:本文研究了两人非线性二次动态博弈的一类纳什均衡策略问题。提出了一种逐次逼近法(SAA)。利用SAA将非线性系统的Nash平衡问题转化为一系列特殊的非均匀线性两点边界值(TPBV)。推导了纳什均衡策略的有限步迭代方式,证明了算法收敛的均匀性和绝对性。

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