dc.contributor.advisor |
Wang, Zenghui
|
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dc.contributor.author |
Nkwanyana, Thamsanqa Bongani
|
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dc.date.accessioned |
2021-07-16T09:09:44Z |
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dc.date.available |
2021-07-16T09:09:44Z |
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dc.date.issued |
2021-01 |
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dc.date.submitted |
2021-07 |
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dc.identifier.uri |
http://hdl.handle.net/10500/27692 |
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dc.description.abstract |
The PID controller is regarded as a dependable and reliable controller for process industry systems. Many researchers have devoted time and attention to PID controller tuning and they all agree that PID controllers are very important for control systems. A PID equation is very sensitive; its parameters must always be varied following the specific application to increase performance, such as by increasing the system’s responsiveness. PID controllers still have many problems despite their importance for control systems in industries. The problem of big overshoot on the conventional gain tuning is one of the serious problems. Researchers use the PSO algorithm to try and overcome those problems. The tuning of the MIMO PID controller based on the PSO algorithm shows many disadvantages such as high-quality control with a short settle time, steady-state error, and periodical step response. The traditional PSO algorithm is very sensitive and it sometimes affects the quality of good PID controller tuning.
This research has proposed a new equation for improving the PSO algorithm. The proposed algorithm is the combination of linearly decreasing inertia weight and chaotic inertia weight, after which a control factor was introduced as an exponential factor. This was very useful for simulations as it is adjustable. The Matlab simulation results of the experiments show that the simulations as it is adjustable. The Matlab simulation results of the experiments show that the new proposed equation converges faster and it gives the best fitness compared to linear inertia weight and oscillating inertia weight and other old equations. The MIMO PID controller system that consists of four plants was tuned based on the new proposed equation for the PSO algorithm (LCPSO). The optimized results show the best rise time, settling time, time delays, and steady-state compared to the systems that are tuned using the old equations. The exploration was directed at considering the impact of using the PSO calculation as an instrument for MIMO PID tuning. The results obtained in the examination reveal that the PSO tuning output improved reactions and can be applied to various system models in the measure control industry. The results for the MIMO PID controller tuned using PSO were assessed using integral square error (ISE), integral absolute error (IAE), and the integral of time expanded by absolute error (ITAE). The five well-known benchmark functions were also used to endorse the feasibility of the improved PSO and excellent results in terms of convergence and best fitness were attained. |
en |
dc.format.extent |
1 online resource (xi, 89 leaves) : illustrations (chiefly color), graphs (chiefly color) |
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dc.language.iso |
en |
en |
dc.subject |
Particle swarm optimization |
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dc.subject |
Proportional-integral-derivative |
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dc.subject |
Local extreme |
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dc.subject |
Globally optimal |
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dc.subject |
Convergence |
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dc.subject |
Inertia weight |
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dc.subject |
Integral square error |
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dc.subject |
integral absolute error. |
en |
dc.subject.ddc |
621.3 |
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dc.subject.lcsh |
Inertia (Mechanics) |
en |
dc.subject.lcsh |
Error functions |
en |
dc.subject.lcsh |
PID controllers |
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dc.subject.lcsh |
Convergence |
en |
dc.subject.lcsh |
Mathematical optimization |
en |
dc.subject.lcsh |
MATLAB |
en |
dc.title |
Multi-input multi-output proportional integral derivative controller tuning based on improved particle swarm optimization |
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dc.type |
Dissertation |
en |
dc.description.department |
Electrical and Mining Engineering |
en |
dc.description.degree |
M. Tech. (Electrical Engineering) |
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