Оптимальне керування нелінійною динамічною системою

The work describes the method of obtaining the control law of a nonlinear dynamic system by linearizing this system around the equilibrium point. The stages of development of optimal control of a nonlinear dynamic system using the example of a Cook converter using the MathLab package are outlined: obtaining a mathematical model of the converter; obtaining parameters of the equilibrium point of a nonlinear system using a proportional-integral-differential (PID) regulator; lineari-zation of the mathematical model around the equilibrium point; solving the quadratic controller problem and obtaining the tracking control law for the linearized model; control of a nonlinear dynamic system using a control law developed for a linearized system. The results were obtained within the framework of the research work 0123U101819 ‘Multi-agent system for the protection of critical infrastructure facilities based on a swarm of multi-copter drones’ and can be used in the development of control systems for UAVs, ground, surface and underwater robotic vehicles  

Publication Details

Journal
The Scientific Issues of Ternopil Volodymyr Hnatiuk National Pedagogical University Series pedagogy
Published
2024-11-22
Primary Topic
Aerospace Engineering and Control Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

Оптимальне керування нелінійною динамічною системою

The Scientific Issues of Ternopil Volodymyr Hnatiuk National Pedagogical University Series pedagogy
Aerospace Engineering and Control Systems
article

Оптимальне керування нелінійною динамічною системою

article en

Abstract

The work describes the method of obtaining the control law of a nonlinear dynamic system by linearizing this system around the equilibrium point. The stages of development of optimal control of a nonlinear dynamic system using the example of a Cook converter using the MathLab package are outlined: obtaining a mathematical model of the converter; obtaining parameters of the equilibrium point of a nonlinear system using a proportional-integral-differential (PID) regulator; lineari-zation of the mathematical model around the equilibrium point; solving the quadratic controller problem and obtaining the tracking control law for the linearized model; control of a nonlinear dynamic system using a control law developed for a linearized system. The results were obtained within the framework of the research work 0123U101819 ‘Multi-agent system for the protection of critical infrastructure facilities based on a swarm of multi-copter drones’ and can be used in the development of control systems for UAVs, ground, surface and underwater robotic vehicles  

The Scientific Issues of Ternopil Volodymyr Hnatiuk National Pedagogical University Series pedagogy
Industry, innovation and infrastructure
Openalex Percentile: Top 24%
Aerospace Engineering and Control Systems
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