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Ascent trajectory tracking method using time-varying quadratic adaptive dynamic programming

机译:时变二次自适应动态规划的上升轨迹跟踪方法

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摘要

Ascent trajectory tracking in the longitudinal plane is a class of nonaffine noncascade nonlinear system control problems with single input and multiple output, which is difficult to control by nonlinear method directly. Adaptive dynamic programming algorithm has the advantages of precise control and adaptability for general nonlinear control problem, and the time-varying quadratic adaptive dynamic programming algorithm proposed in this paper promotes the convergence and calculation speed of the traditional adaptive dynamic programming algorithm. To implement the algorithm effectively, the independent variables of ascent model are substituted in the launching coordinate, and then the model is treated as a discrete nominal trajectory tracking problem. Besides, the heuristic dynamic programming structure is used to train the processed model, and thus only the time-varying weight in the designed evaluation network needs to be updated. Simulation shows that the proposed algorithm can update the control variable online after predicting the cost function offline with the dynamic equations, which is faster than the general adaptive dynamic programming algorithm. In addition, the proposed algorithm can effectively and accurately track the nominal trajectory under the uncertainty of parameters compared with the linear quadratic regulators algorithm.
机译:纵向平面上的上升轨迹跟踪是一类单输入多输出的非仿射非级联非线性系统控制问题,难以直接通过非线性方法进行控制。自适应动态规划算法具有控制精度高,对一般非线性控制问题具有适应性的优点,本文提出的时变二次自适应动态规划算法提高了传统自适应动态规划算法的收敛性和计算速度。为了有效地实现该算法,将上升模型的自变量替换为发射坐标,然后将该模型视为离散的标称轨迹跟踪问题。此外,由于采用了启发式动态规划结构来训练处理后的模型,因此只需要更新设计评估网络中随时间变化的权重即可。仿真结果表明,所提出的算法通过动态方程离线预测成本函数后,可以在线更新控制变量,比一般的自适应动态规划算法要快。此外,与线性二次调节器算法相比,该算法在参数不确定性下可以有效,准确地跟踪标称轨迹。

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