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Global solution of multi-objective optimal control problems with multi agent collaborative search and direct finite elements transcription

机译:多主体协同搜索和直接有限元转录的多目标最优控制问题的全局解

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摘要

This paper addresses the solution of optimal control problems with multiple and possibly conflicting objective functions. The solution strategy is based on the integration of Direct Finite Elements in Time (DFET) transcription into the Multi Agent Collaborative Search (MACS) framework. Multi Agent Collaborative Search is a memetic algorithm in which a population of agents performs a set of individual and social actions looking for the Pareto front. Direct Finite Elements in Time transcribe an optimal control problem into a constrained Non-linear Programming Problem (NLP) by collocating states and controls on spectral bases. MACS operates directly on the NLP problem and generates nearly-feasible trial solutions which are then submitted to a NLP solver. If the NLP solver converges to a feasible solution, an updated solution for the control parameters is returned to MACS, along with the corresponding value of the objective functions. Both the updated guess and the objective function values will be used by MACS to generate new trial solutions and converge, as uniformly as possible, to the Pareto front. To demonstrate the applicability of this strategy, the paper presents the solution of the multi-objective extensions of two well-known space related optimal control problems: the Goddard Rocket problem, and the maximum energy orbit rise problem.
机译:本文讨论了具有多个甚至可能相互矛盾的目标函数的最优控制问题的解决方案。该解决方案策略基于将时间上的直接有限元素(DFET)转录集成到多代理协作搜索(MACS)框架中。多主体协作搜索是一种模因算法,其中一群主体执行一组个人和社会动作,以寻找帕累托前沿。通过在频谱基础上并置状态和控制,时间上的直接有限元将最优控制问题转化为约束非线性规划问题(NLP)。 MACS直接针对NLP问题进行操作,并生成几乎可行的试用解决方案,然后将其提交给NLP求解器。如果NLP求解器收敛到可行解,则将控制参数的更新解以及目标函数的相应值返回到MACS。 MACS将使用更新后的猜测值和目标函数值来生成新的试验解,并尽可能均匀地收敛到Pareto前沿。为了证明该策略的适用性,本文提出了两个与空间相关的最佳控制问题:戈达德火箭问题和最大能量轨道上升问题的多目标扩展的解决方案。

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