Abstract:The SIMC method by Skogestad (J. Process Control
2003, 13, 291–309) to tune the PID controller is revisited, and a
new method (K-SIMC) is proposed. The proposed K-SIMC method includes
modifications of model reduction techniques and suggestions of new
tuning rules and set point filters. Effects of such modifications
are illustrated through simulations for a wide variety of process
models. The proposed modifications permit the SIMC method to be applied
with more confidence.
“…2.1 vs. some existing model-based PID tuning methods, i.e. the Simple Internal Model Control (SIMC) (Skogestad (2003)) and the Korean-SIMC (K-SIMC) method (Lee et al (2014)). …”
A model reduction technique based on optimization theory is presented, where a possible higher order system/model is approximated with an unstable DIPTD model by using only step response data. The DIPTD model is used to tune PD/PID controllers for the underlying possible higher order system. Numerous examples are used to illustrate the theory, i.e. both linear and nonlinear models. The Pareto Optimal controller is used as a reference controller.
“…2.1 vs. some existing model-based PID tuning methods, i.e. the Simple Internal Model Control (SIMC) (Skogestad (2003)) and the Korean-SIMC (K-SIMC) method (Lee et al (2014)). …”
A model reduction technique based on optimization theory is presented, where a possible higher order system/model is approximated with an unstable DIPTD model by using only step response data. The DIPTD model is used to tune PD/PID controllers for the underlying possible higher order system. Numerous examples are used to illustrate the theory, i.e. both linear and nonlinear models. The Pareto Optimal controller is used as a reference controller.
“…The integral, proportional, and derivative terms were added to calculate the output of the PID controller. Defining u(t) as the controller output (Expected steering angle), the final form of the PID algorithm is as following [11,12]: The digital implementation of a PID controller requires the standard form of the PID controller to be discretized in a microcomputer, microcontroller (MCU) or FPGA device [13]. The first-order derivatives were obtained by backward finite differences.…”
Abstract:The control system plays an important role in the agricultural vehicle guidance system. The previous guidance control system based on PI controller is the only linear, non-dynamic system, and does not work well under the complex cruising condition such as the typical nonlinear, dynamic system in the farm fields. This paper developed an Adaptive Cruise Control (ACC) system based on agricultural vehicle control system for improving its efficiency based on ARM microprocessor and PID algorithm. The real-time experiments on YTO plough tractor achieved better performance index characterizing the operation of the proposed ACC system. This work may provide a proper scheme compared with the present existing linear ACC which can be replaced by a better, nonlinear, more efficient adaptive control system.
“…A large number of tuning rules are available for linear PI controllers. [3][4][5][6] When operating points are changing for nonlinear processes, linearized model parameters will also change. For nonlinear processes with mild changes of linearized model parameters, robust linear PI controllers designed based on the average or worst-case model parameters can be used.…”
Well-designed nonlinear proportional-integral (PI) controllers are successful for nonlinear dynamical processes like linear PI controllers are for linear processes. Two nonlinear blocks representing proportional and integral terms can be designed so that the linearized controllers perform the same as linear PI controllers for linearized processes at the given operating points. For some nonlinear processes, nonlinear blocks for nonlinear PI controllers can be singular at some operating points, and control performances can be poor for set points near those points. To mitigate such disadvantages, new nonlinear PI controllers that introduce output transformations are proposed. Several examples are given, showing the performance of the proposed nonlinear PI controllers. V C 2015 American Institute of Chemical Engineers AIChE J, 61: [4264][4265][4266][4267][4268][4269] 2015
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.