Optimal operation of a process by integrating dynamic economic optimization and model predictive control formulated with empirical model

IF 1.2 4区 计算机科学 Q4 AUTOMATION & CONTROL SYSTEMS Archives of Control Sciences Pub Date : 2023-07-20 DOI:10.24425/119076
Truong Thanh Tuan, L. Tufa, M. Mutalib, N. Ramli
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引用次数: 0

Abstract

In advanced control, a control target tracks the set points and tends to achieve optimal operation of a process. Model predictive control (MPC) is used to track the set points. When the set points correspond to an optimum economic trajectory that is sent from an economic layer, the process will be gradually reaching the optimal operation. This study proposes the integration of an economic layer and MPC layer to solve the problem of different time scale and unreachable set points. Both layers require dynamic models that are subject to objective functions. The prediction output of a model is not always asymptotically equal to the measured output of a process. Therefore, Kalman filter is proposed as a state feedback to the two-layer integration. The proposed controller only considers the linear empirical model and the inherent model is identified by system identification, which is assumed to be an ample representation of the process. A depropanizer process case study has been used for demonstration of the proposed technique. The result shows that the proposed controller tends to improve the profit of the process smoothly and continuously, until the process reaches an asymptotically maximum profit point.
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将动态经济优化与经验模型建立的模型预测控制相结合,实现过程的优化运行
在高级控制中,控制目标跟踪设定值并趋向于实现过程的最佳运行。模型预测控制(MPC)用于跟踪设定值。当设定点与经济层发出的最优经济轨迹相对应时,过程将逐渐达到最优运行。本研究提出将经济层与MPC层整合,以解决不同时间尺度和不可达设定值的问题。这两层都需要服从目标函数的动态模型。模型的预测输出并不总是渐近地等于过程的测量输出。因此,提出了卡尔曼滤波作为两层积分的状态反馈。所提出的控制器只考虑线性经验模型,固有模型通过系统辨识来识别,并假定其是过程的充分表征。以脱丙烷工艺为例,对所提出的技术进行了论证。结果表明,所提出的控制器趋向于平稳、连续地提高过程的利润,直到过程达到一个渐近最大利润点。
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来源期刊
Archives of Control Sciences
Archives of Control Sciences Mathematics-Modeling and Simulation
CiteScore
2.40
自引率
33.30%
发文量
0
审稿时长
14 weeks
期刊介绍: Archives of Control Sciences welcomes for consideration papers on topics of significance in broadly understood control science and related areas, including: basic control theory, optimal control, optimization methods, control of complex systems, mathematical modeling of dynamic and control systems, expert and decision support systems and diverse methods of knowledge modelling and representing uncertainty (by stochastic, set-valued, fuzzy or rough set methods, etc.), robotics and flexible manufacturing systems. Related areas that are covered include information technology, parallel and distributed computations, neural networks and mathematical biomedicine, mathematical economics, applied game theory, financial engineering, business informatics and other similar fields.
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