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Particle Swarm Optimization Based Model Predictive Control with Constraints

机译:基于粒子群约束的模型预测控制

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Model Predictive Control (MPC) algorithms can control a large scale of systems with many control variables, and. most importantly, can handle constraints on inputs and states systematically. In MPC. these constraints are accounted for explicitly by solving a constrained optimization problem in real-time to determine the optimal predicted inputs. However, when solve these constrained optimization problems by Quadratic Programming (QP) algorithm, the predicted and actual responses may differ and can not get correct results. For this problem, a novel Chaotic Particle Swarm Optimization (CPSO) method is introduced and applied to MPC, solving the control problems with constraints on inputs and states systematically. PSO is newly developed evolutionary technique which has gained much attention and wide applications in different fields. However, the standard PSO greatly depends on its parameters and exists as the premature phenomenon, especially in solving complex multi-hump problems. Chaos is a kind of characteristic of nonlinear systems. Due to the unique ergodicity and special ability to avoid being trapped in local optima, here, chaotic dynamics is incorporated into the PSO and a more advanced optimization method. CPSO is generated and then is applied to MPC. Finally, two constrained optimization problems on discrete-time linear systems arc introduced and solved by QP and PSO respectively. By comparing the simulation results, the advantages of PSO based MPC algorithm arc fully illustrated.
机译:模型预测控制(MPC)算法可以控制具有许多控制变量的大型系统。最重要的是,可以系统地处理输入和状态的约束。在MPC中。通过实时解决约束优化问题以确定最佳预测输入,可以明确解决这些约束。但是,当通过二次规划(QP)算法解决这些约束优化问题时,预测响应和实际响应可能会有所不同,并且无法获得正确的结果。针对这一问题,提出了一种新颖的混沌粒子群优化(CPSO)方法并应用于MPC,系统地解决了输入和状态约束的控制问题。 PSO是一种新近发展的进化技术,在不同领域得到了广泛的关注和广泛的应用。但是,标准PSO很大程度上取决于其参数,并且以过早的现象存在,特别是在解决复杂的多峰问题中。混沌是非线性系统的一种特征。由于独特的遍历性和避免陷入局部最优的特殊能力,在这里,混沌动力学被纳入了PSO和更高级的优化方法中。生成CPSO,然后将其应用于MPC。最后,分别提出了QP和PSO解决的两个离散线性系统约束优化问题。通过比较仿真结果,充分说明了基于PSO的MPC算法的优势。

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