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On the operability of continuous processes

机译:连续过程的可操作性

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This paper offers a brief overview of past work as well as a comprehensive summary of our efforts based on the operability framework introduced by Vinson and Georgakis (in: C. Georgakis (Ed.), DYCOPS-5, Proceedings of the fifth IFAC symposium on dynamics and control of process systems, 1998, pp. 700-709; J. Proc. Control, 2000, 10, pp. 185-194). This framework aims to quantify the inherent operability of a process without having to specify the control structure. It enables the identification of inoperable processes, regardless of the feedback controller selected, necessitating process rather than controller changes. Evaluation of steady-slate operability is a necessary first step which should subsequently be complemented by the examination of the dynamic operability. The defined concepts are based on some key operating spaces. These spaces define the available ranges of input variables, the desired ranges of output variables, and the expected ranges of disturbance variables of the process. The calculation of the operability index is demonstrated for linear and the more general case of nonlinear models. This is achieved by mapping the defined input and output spaces onto each other using the nonlinear steady-state model of the process. Dynamic operabilily is examined by solving an optimal control problem to find the minimum time within which the process can respond to a disturbance or move to a new operating point with the available ranges of inputs.
机译:本文根据Vinson和Georgakis(在C.Georgakis(编),DYCOPS-5,第五届IFAC研讨会论文集)中介绍的可操作性框架,简要回顾了过去的工作,并对我们的工作进行了全面总结。动力学和过程系统的控制,1998年,第700-709页; J。过程控制,2000年,第10期,第185-194页)。该框架旨在量化过程的固有可操作性,而无需指定控制结构。无论选择哪种反馈控制器,它都能识别无法操作的过程,从而需要过程而不是控制器的更换。评估稳定板可操作性是必要的第一步,随后应通过检查动态可操作性来进行补充。定义的概念基于一些关键操作空间。这些空间定义了输入变量的可用范围,输出变量的所需范围以及过程的干扰变量的预期范围。对于线性模型和非线性模型的更一般情况,证明了可操作性指标的计算。这是通过使用过程的非线性稳态模型将定义的输入和输出空间相互映射来实现的。通过解决最佳控制问题以找到过程可以响应扰动或在可用输入范围内移至新工作点的最短时间,来检查动态可操作性。

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