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Fast l(1) model predictive control based on sensitivity analysis strategy

机译:基于敏感性分析策略的快速l(1)模型预测控制

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摘要

This study proposes a new method based on sensitivity analysis to solve a series of sequential parametric linear programmings (LPs) such as that those arise in l(1) model predictive controll(1) (MPC). The main idea is to find a relationship between each of the two successive parametric LPs by using sensitivity analysis strategy. Tolerance analysis-based MPC (TA-l(1) MPC) and sensitivity analysis-based MPC (SA-l(1) MPC) are introduced for reducing computational complexity and runtime. TA-l(1) MPC takes O(Nn(2)) operations per step time, where N and n are the prediction horizon and the number of states, respectively. This approach is very faster than generic optimisation methods but it can be applied only for initial conditions that are near to steady-state values. SAl1 MPC has not any limitation in usage and it reduces the runtime significantly compared with common solvers. Finally, numerical results indicate the potential of the proposed algorithms.
机译:本研究提出了一种基于敏感性分析的新方法,用于求解l(1)模型预测控制l(1)(MPC)中出现的一系列序列参数线性规划(LP)。主要思想是通过使用敏感性分析策略找到两个连续参数 LP 之间的关系。引入了基于公差分析的 MPC (TA-l(1) MPC) 和基于灵敏度分析的 MPC (SA-l(1) MPC),以降低计算复杂性和运行时间。TA-l(1) MPC 对每步时间进行 O(Nn(2)) 次运算,其中 N 和 n 分别是预测范围和状态数。这种方法比通用优化方法快得多,但它只能应用于接近稳态值的初始条件。SAl1 MPC 在使用上没有任何限制,与普通求解器相比,它显着减少了运行时间。最后,数值结果表明了所提算法的潜力。

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