Jul 2026· Journal of Visualized Experiments· Vol 233· 0 citations
Medicine
Abstract
The primary objective of this protocol is to provide a reproducible fixed-step simulation framework for evaluating Particle Swarm Optimization (PSO)-based gain tuning in nonlinear control systems. The implementation begins with the formulation of a Furuta-type pendulum model, followed by the integration of a backstepping controller within a 2 ms fixed-step execution environment. The methodology involves a systematic four-stage process: characterizing non-ideal implementation constraints, defining a multi-objective Particle Swarm Optimization search space, executing automated offline tuning, and evaluating the resulting parameters through a standardized suite of trajectory-tracking and disturbance-rejection scenarios. This setup, utilizing high-performance industrial workstations and standardized signal interfaces, supports consistent repeated-trial comparisons within the same control architecture. The design compares a baseline manually tuned backstepping controller with a PSO-optimized variant that shares the exact same control structure, thereby isolating the impact of gain selection. Controller performance is assessed across three distinct operational scenarios: step-trajectory following, mixed-frequency sinusoidal tracking, and disturbance rejection. Statistical analysis of 10 repeated trials showed that PSO-based optimization reduced the step-tracking RMSE from 0.065 to 0.050 rad and attenuated peak pendulum excursions by 33.1%. These improvements were achieved alongside a 22.1% reduction in RMS control effort, indicating that the optimized parameters facilitated more efficient energy distribution within the Lyapunov-based framework. Ultimately, this methodology provides a structured simulation framework to evaluate nonlinear control strategies before any subsequent physical hardware implementation.
An efficient simulation-based control framework was developed, in which a nonlinear model was derived using the Newton–Euler method and subsequently linearized via feedback linearization, thereby enhancing the quadcopter stability and trajectory tracking and contributing to more reliable real-world flight performance.
Sajjad Ali Al Mahmud, A. Taha· Journal of Undergraduate Res...· 0 citations
Although peak errors in some joints remain unchanged due to system constraints and coupling effects, the overall dynamic response, stability, and convergence speed are greatly enhanced and highlight the effectiveness of intelligent optimization techniques in improving classical control strategies for complex robotic sy...
Udeh Chukwuma Callistus, Ibeonu Ogochukwu Chinyere, Chukwujekwu John Okafor· International journal of re...· 0 citations
This study presents a comprehensive comparative analysis of multiple Particle Swarm Optimization configurations for optimizing Proportional-Integral-Derivative controllers in quadrotor unmanned aerial vehicles. Traditional PID tuning methods such as Ziegler-Nichols often produce suboptimal performance for complex multi...
F. Valdez, Prometeo Cortés-Antonio, Luis Adrian Silva· International Journal of Com...· 0 citations
The attained MATLAB/SIMULINK results confirm and prove that optimized MPC controller, especially MPCbased DO, offers an efficient and robust control solution for high DOF robotic manipulators.
Abd Elsttar, Moustafa Hassan, M. Essa· FME Transaction· 0 citations
A hybrid control framework that combines a quadratic programming (QP)-based trajectory planner with a linear quadratic regulator (LQR) for disturbance rejection with the potential of combining model-based optimization and intelligent tuning for advanced crane control systems is proposed.
X. Nguyen, Viet Y Nguyen, Thi-van-Anh Nguyen· Engineering Research Express· 0 citations
This paper presents a comparative study of quadrotor trajectory tracking performance using proportional integral derivative (PID) controllers optimized by two nature-inspired metaheuristic algorithms: the flower pollination algorithm (FPA) and particle swarm optimization (PSO). A nonlinear dynamic model of the quadroto...