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ZERO-SUM VERSUS NONZERO-SUM DIFFERENTIAL GAME APPROACH TO MISSILE GUIDANCE

机译:导弹指导的零总和与非零和差分游戏方法

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New developments and improvements on evasive missiles have led to a situation in which the current missile guidance laws have difficulties to intercept maneuvering targets. The nature of the interception problem with 2 non-cooperative players leads to the field of differential games. Recent studies have focused on the so-called zero-sum Nash equilibrium solutions. In this paper another game-theoretic equilibrium, namely the nonzero-sum Nash equilibrium, is studied. The tuning of both methods is performed by solving a constrained nonlinear optimization problem. The weighting parameters of the performance index are optimized, such that the miss distance is minimized while conjugate points regions are avoided and hard constraints on the controls are respected. A comparison of the performance of both derived guidance laws shows that the zero-sum Nash based guidance law outperforms the nonzero-sum Nash guidance laws.
机译:对逃避导弹的新发展和改进导致了当前导弹指导法难以拦截机动目标的情况。 2个非合作播放器的拦截问题的性质导致差异游戏领域。最近的研究专注于所谓的零和纳什均衡解决方案。在本文中,研究了另一种游戏理论均衡,即非零和纳什均衡。通过解决受约束的非线性优化问题来执行两种方法的调谐。优化性能指数的加权参数,使得避免缀合点区域的距离距离最小化,并且遵循对控制的硬约束。派生指导法的表现的比较表明,零汇率基于纳什的指导法优于非零款纳什指导法。

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