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On the properties of the set ofp-integrable trajectories of the control system with limited control resources

机译:关于控制系统的集合型号集合轨迹的特性

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摘要

The properties of the set of trajectories of the control system described by Urysohn type integral equation are considered. It is assumed that the system is affine with respect to the control vector and control functions are chosen from the bounded and closed ball of the spaceLq(E;Rm),q>1. The trajectory of the system is the function from the spaceLp(E;Rn),1/q+1/p=1, which satisfies the system's equation almost everywhere. The path-connectedness and compactness of the set of trajectories are proved. The existence of the optimal trajectories in the optimal control problem with lower semicontinuous payoff functional is discussed.
机译:考虑了由UrysoHN型积分方程描述的控制系统的轨迹组的性质。 假设系统相对于控制向量和控制功能从Spacelq(e; RM),Q> 1的有界和闭合的球中选择。 系统的轨迹是Spacelp(e; rn),1 / q + 1 / p = 1的功能,它几乎无处不在满足系统的等式。 证明了轨迹组的路径连接和紧凑性。 讨论了较低半连续支付功能的最佳控制问题中最佳轨迹的存在。

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