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MODELLING AND SIMULATION OF A PRESSURE AND TEMPERATURE PROCESS

机译:压力和温度过程的建模与仿真

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摘要

The present paper tries to deal with the problem of correct modelling a multivariable process (temperature/pressure). One of the most important facts to ensure the optimal design of a controller, is to have a good model of the physical system which is going to be controlled. Usually, industrial processes are multivariable systems with important coupling effects between the controlled variables and consequently, correct models are quite difficult to obtain. In order to model a pressure and temperature system (a laboratory process control system), two different types of strategies have been used. The first one was based on an experimental study of the system dynamic performance, using time-response and frequency domain methods. When trying to obtain the time-response of a system, step-response methods relating the different controlled variables with the applied signals were used. On the other hand, for the frequency domain response, the Ziegler-Nichols frequency response method for determining interesting points of the Nyquist curve was analysed. From the data resulting of both analysis, the transfer-function matrix was derived. Then, simulations of the model performance using MATLAB/SIMULINK were carried out, to check the correct modelling of the system. The second method used for the calculation of the correct model of the system, was the one based on the Recursive Least Squares method, used to identify the correct parameters of each transfer function of the matrix which represents the system. This method could be specially interesting when dealing with time-varying systems, because in this particular case the parameters of the system can change under different working conditions. Some of the variations are related to nonlinearities, process ageing and other changing properties in the system. As adaptive controllers work with identifying techniques trying to update the control parameters as the process changes, a correctly used RLS method would in fact, be very useful. It has to be pointed out that even if this method requires more computations than the experimental previous ones, the resulting models are normally more accurate than the ones experimentally obtained. After having completed the calculations using the two different techniques, a comparative study was done in order to ensure the effectiveness of the model to be used for control purposes. The presented paper has described and used two well-known modelling techniques to obtain a correct model for the temperature/level process control. The most important task which we have accomplish is the use of simple transfer functions for each component of the G(s) or G(z) matrix, in order to avoid using too much computation time in the identification and when making the model work in a more complete controller design method. As the first controller to be applied to the system is a PID one (multivariable), it was enough to model the system in a very simple way, without taking into account specific features. After this task has been achieved, it is our aim to implement a more complex adaptive PID controller. That is the reason for it to be specially interesting to start with a model obtained from an identification method.
机译:本文试图解决正确建模多变量过程(温度/压力)的问题。确保控制器最佳设计的最重要事实之一就是要拥有要控制的物理系统的良好模型。通常,工业过程是多变量系统,在控制变量之间具有重要的耦合作用,因此,很难获得正确的模型。为了对压力和温度系统(实验室过程控制系统)进行建模,已使用了两种不同类型的策略。第一个是基于对系统动态性能的实验研究,使用时域响应和频域方法。当试图获得系统的时间响应时,使用了将不同控制变量与所施加信号相关联的阶跃响应方法。另一方面,对于频域响应,分析了用于确定奈奎斯特曲线有趣点的齐格勒-尼科尔斯频率响应方法。从两次分析的数据中,得出传递函数矩阵。然后,使用MATLAB / SIMULINK进行了模型性能的仿真,以检查系统的正确建模。用于计算系统正确模型的第二种方法是基于递推最小二乘法的方法,用于识别代表系统的矩阵的每个传递函数的正确参数。在处理时变系统时,此方法可能特别有趣,因为在这种特殊情况下,系统的参数可能会在不同的工作条件下发生变化。其中一些变化与非线性,过程老化和系统中其他变化的特性有关。当自适应控制器使用识别技术尝试随着过程变化来更新控制参数时,正确使用的RLS方法实际上将非常有用。必须指出的是,即使该方法比以前的实验需要更多的计算,所得到的模型通常比实验获得的模型更准确。在使用两种不同的技术完成计算之后,进行了一项比较研究,以确保用于控制目的的模型的有效性。本论文描述并使用了两种众所周知的建模技术来获得用于温度/水平过程控制的正确模型。我们要完成的最重要的任务是对G(s)或G(z)矩阵的每个分量使用简单的传递函数,以避免在识别中以及在使模型在更完整的控制器设计方法。由于要应用于系统的第一个控制器是PID控制器(多变量),因此以非常简单的方式对系统进行建模就足够了,而无需考虑特定的功能。完成此任务后,我们的目标是实现更复杂的自适应PID控制器。这就是从识别方法获得的模型开始特别有趣的原因。

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