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April 22, 2026Mathematics10 citationsOpen Access

Finite-Time Neural Adaptive Control of Electro-Hydraulic Servo Systems with Minimal Input Delay and Parametric Uncertainty via Padé Approximation

SLShuai LiKYKe YanYXYuanlun Xie

Key Points

  • This research aims to develop a control protocol for electro-hydraulic servo systems that mitigates issues caused by input delays and parametric uncertainties.
  • Utilized Padé approximation and Laplace transform to address communication delays in system models.
  • Applied neural network adaptive methods to estimate and compensate for parametric uncertainties.
  • Designed the controller using recursive backstepping and finite-time stability theorems.
  • Achieved improved trajectory tracking accuracy compared to traditional methods.
  • Demonstrated enhanced system stability under conditions of significant input delays.
  • Validation of theoretical results through Lyapunov stability and physical simulation showed superior performance.

Abstract

Physical coupling, nonlinearity and uncertainty degrade the dynamic performance of electro-hydraulic servo systems, particularly under conditions involving input delays, leading to reduced trajectory tracking accuracy or even system instability. These factors often fail to meet the high-precision requirements of engineering applications. To effectively address these difficulties, this paper proposes a novel adaptive control protocol for networked electro-hydraulic servo systems. For the minimal communication delay problem of networked electro-hydraulic servo systems, Laplace transform algorithm together with Padé approximation is adopted in this study to remove the delay term from the mathematical system model. Moreover, the matched modeling parametric uncertainty of systems is estimated and compensated by the neural network adaptive method to improve the dynamical performance of the system during the steady state. The controller is designed on the basis of recursive backstepping strategy and the finite-time stability theorem, which can handle system nonlinearity and guarantee transient response. The validity of the proposed theoretical results is proved by Lyapunov stability and the feasibility and superiority are verified via physical simulation.

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Cite This Study

Li et al. (2026) studied this question.

synapsesocial.com/papers/69e866c96e0dea528ddeb1e7https://doi.org/10.3390/math14081368
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