Abstract
Abstract
Process industries extensively use heat exchangers in their operations, playing a crucial role in various sectors by facilitating efficient heat transfer, conserving energy, and reducing operational costs. This paper focuses on identifying and validating the system model, with the primary task of designing the controller involving the determination of the mathematical representation of the system. The First Order Plus Dead Time (FODT) model, derived from basic principles, is used to represent the system. To analyze the system’s behavior and construct a suitable controller, model development is essential, achieved by constructing principles models using energy balance equations to identify the heat exchanger process. Data collected from the model are utilized in the identification process, with the temperature at the outlet of the hot air blower being the controlled variable in this investigation. The research aims to determine the mathematical model based on time versus temperature data acquired from the Heat Exchanger. Various system identification methods, such as Hammerstein Wiener (HW), Auto Regressive with Exogenous Input (ARX), Box-Jenkins (BJ), Output-Error (OE), and Auto Regressive Moving Average with Exogenous Input (ARMAX) models, are implemented for the heat exchanger. The models obtained undergo validation, and the best-fit model closest to the physical system is considered for controller design. After conducting the analysis, it was found that the Output-Error (OE) model outperforms other models in terms of achieving the best fit.
Reference27 articles.
1. ‘Recent advancements & methodologies in system identification: a review,;Yassin;Scientific Research Journal (SCIRJ),2013
2. Dynamic lyapunov machine learning control of nonlinear magnetic levitation system;Mahmoud;Energies (Basel),2022
3. Identification of pH process using Hammerstein-Wiener model;Abinayadhevi,2015
4. Process modeling and control of nonlinear ph process using Hammerstein wiener model and model predictive control.;Nandhini;International Journal of Engineering, Science and Mathematics,2018
5. Particle swarm optimization for NARX structure selection — application on DC motor model;Yassin,2010