Conjugate gradient algorithm for optimal control problems with parameters

Conjugate gradient algorithm for optimal control problems with parameters
复制标题

带参数最优控制问题的共轭梯度算法

DOI:
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发表时间:
1980
期刊:
影响因子:
0.5
通讯作者:
M. Bocek
M. Bocek
中科院分区:
计算机科学4区
文献类型:
--
作者:
M. Bocek

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Lasdon 等人提出了无约束最优控制问题的基本共轭梯度法。在[1]中。 [2] 中考虑了解决不等式约束最优控制问题的罚函数方法,[3, 4] 中描述了解决具有控制输入大小约束的最优控制问题的剪裁技术。与[5]的替代顺序共轭梯度恢复算法相比,所提出的算法更简单且更容易应用。另一方面,[5]的算法不需要使用惩罚函数来处理具有终端约束的最优控制问题。 [6]中的鲁棒共轭梯度算法也可以计算最优控制,但无需参数优化。
The basic conjugate gradient method for unconstrained optimal control problems was proposed by Lasdon et al. in [1]. The penalty function approach to the solution of inequality constrained optimal control problems has been considered in [2] and the clipping-off technique that solves optimal control problems with magnitude constraint on the control inputs is described in [3, 4]. The proposed algorithm is more simple and easier to apply than an alternative sequential conjugate-gradientrestoration algorithm of [5]. On the other hand, the algorithm of [5] need not to use penalty function to deal with optimal control problems with terminal constraints. Also the robust conjugate-gradient algorithm in [6] can compute optimal controls, however without parameter optimization.