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Minimum Indirect Jerk of Nonlinear Dynamic Systems with Given Boundary Conditions on Control Inputs by Applying Direct and Indirect Jerk Equations

机译:通过应用直接和间接Jerk方程,在控制输入具有给定边界条件的非线性动力系统的最小间接Jerk

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This paper deals with nonlinear dynamic systems with given boundary conditions on control inputs. The problem can be considered as ordinary dynamic optimization problem with defining control inputs as constraints on the boundaries. Then the problem can be solved by using direct or indirect numerical method. However, when the problem has constraints on the boundaries, the difficulty arises since the problem contains more boundary conditions compare with the highest order on the dynamic equations of motion (differential equations). Therefore, the problem is reconsidered by applying both direct and indirect jerk equations which allow assigning more ordinary boundary conditions since the highest order of the necessary conditions have been increased by the order of one. Both problems are solved in this paper by using direct numerical method and the comparisons have been made.
机译:本文研究在控制输入上具有给定边界条件的非线性动力学系统。通过将控制输入定义为边界约束,可以将该问题视为普通的动态优化问题。然后可以使用直接或间接数值方法解决该问题。但是,当问题对边界有约束时,由于与动态运动方程(微分方程)的最高顺序相比,问题包含更多的边界条件,因此会出现困难。因此,通过应用直接和间接的急动方程来重新考虑该问题,因为必要条件的最高阶已经增加了一个阶,从而允许分配更普通的边界条件。本文采用直接数值方法解决了这两个问题,并进行了比较。

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