Fuzzy Control for the Swing-Up of the Inverted Pendulum System

Wu, Yu Long; Zhu, Peiyi

doi:10.1007/978-3-642-18134-4_73

Cited by 2 publications

(1 citation statement)

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“…The system's dynamics are driven by gravity and the constraint force of the rod, resulting in various dynamic phenomena such as robotic motion, periodic motion, chaotic motion, and stability analysis. Due to its nonlinear nature, the inverted pendulum poses challenges for control and stabilization [7][8][9][10][11]. Recent studies have explored the decoupling control of nonlinear systems using Tikhonov regularization theory.…”

Section: Introductionmentioning

confidence: 99%

Tikhonov-Tuned Sliding Neural Network Decoupling Control for an Inverted Pendulum

Mon

2023

Electronics

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This paper introduces the concept of intelligent control using Tikhonov regularization for nonlinear coupled systems. This research is driven by the increasing demand for advanced control techniques and aims to explore the impact of Tikhonov regularization on these systems. The primary objective is to determine the optimal regularization term and its integration with other control methods to enhance intelligent control for nonlinear coupled systems. Tikhonov regularization is a technique employed to adjust neural network weights and prevent overfitting. Additionally, the incorporation of ReLU activation function in the neural network simplifies thearchitecture, avoiding issues like gradient explosion, and optimizes controller performance. Furthermore, sliding surfaces are designed to improve control system stability and robustness. The proposed Tikhonov-tuned sliding neural network (TSN) controller ensures both stability and superior system performance. The methodology emphasizes the importance of determining optimal neural network weights and regularization terms to prevent overfitting, facilitating accurate predictions in inverted pendulum control system applications. To assess the functionality and stability of TSN, this paper employs simulations and experimental implementations to control both the rotary inverted pendulum and the arm-driven inverted pendulum. The results indicate that the proposed TSN methodologies are effective and feasible.

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