An Application Inverse Kinematic Based LQR Control for a 3 DOF Robot Arm

Linear Quadratic Regulator (LQR) is one of the optimal control methods on state space-based systems. The LQR control method is an option to be applied to the 3 DOF robot arm because multi-link systems such as robot arms are basically non-linear with quite complex modeling. Using conventional control methods has many trade-offs to find optimal stability between the parameters on the robot arm. System modeling is formulated using the Lagrangian dynamics and Euler-Lagrange method to obtain a nonlinear model of the system and then linearized it using Taylor series expansion. The values of the Q and R matrices can be adjusted to obtain a good system response for a particular trajectory. Tunning the Q and R parameters can also improve the stability of the system by reducing overshoot but causing the rise time of the system to increase

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Publication Details

Journal
JURNAL INFOTEL
Published
2025-05-15
DOI
https://doi.org/10.20895/infotel.v17i1.1257
Primary Topic
Advanced Algorithms and Applications
Type
article
Field-Weighted Citation Impact
0.00

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Controls
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article

An Application Inverse Kinematic Based LQR Control for a 3 DOF Robot Arm

Erwin Susanto, Irham Mulkan Rodiana, Adri Firmansya Sofyan, Rafsanjani Nurul Irsyad et al.
JURNAL INFOTEL
Advanced Algorithms and Applications
article

An Application Inverse Kinematic Based LQR Control for a 3 DOF Robot Arm

Erwin Susanto, Irham Mulkan Rodiana, Adri Firmansya Sofyan, Rafsanjani Nurul Irsyad, Alfitho Satya Prabaswara
article en

Abstract

Linear Quadratic Regulator (LQR) is one of the optimal control methods on state space-based systems. The LQR control method is an option to be applied to the 3 DOF robot arm because multi-link systems such as robot arms are basically non-linear with quite complex modeling. Using conventional control methods has many trade-offs to find optimal stability between the parameters on the robot arm. System modeling is formulated using the Lagrangian dynamics and Euler-Lagrange method to obtain a nonlinear model of the system and then linearized it using Taylor series expansion. The values of the Q and R matrices can be adjusted to obtain a good system response for a particular trajectory. Tunning the Q and R parameters can also improve the stability of the system by reducing overshoot but causing the rise time of the system to increase

JURNAL INFOTELVol. 17(1)
Telkom University (ID)
Direktorat Jenderal Pendidikan Tinggi
Openalex Percentile: Top 88%
Advanced Algorithms and Applications
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An Application Inverse Kinematic Based LQR Control for a 3 DOF Robot Arm — Erwin Susanto, Irham Mulkan Rodiana, et al. · JURNAL INFOTEL (2025) | TGRS Research Map | TGRS