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Neuro-fuzzy tracking control of discrete-time nonlinear systems under Linear Matrix Inequality region constraints

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This study investigates the problem of system identification and control for non-affine nonlinear deterministic systems using a generalised state-space neuro-fuzzy model. The proposed new model consists of a seven-layer neural network, where the consequent part comprises a finite set of discrete-time invariant linear state-space models. For tracking control design, quadratic stabilisers are integrated within a Parallel Distributed Compensation framework. Instead of merely ensuring the closed-loop stability of the state-augmented system, the feedback matrices are computed by solving a region-constrained Linear Matrix Inequality problem, which guarantees that the closed-loop eigenvalues remain within a D-stable region. The proposed generalised neuro-fuzzy model is proven to be a universal approximator on compact sets, with sufficient conditions for closed-loop stability established under the Neuro-Fuzzy-based Parallel Distributed Compensation framework. Experimental results on a nonlinear benchmark system validate the effectiveness and practical feasibility of the proposed neuro-fuzzy tracking control strategy.

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Funding Information: The present work was partially funded by national funds through the FCT, Foundation for Science and Technology , I.P., within the scope of the projects CISUC-UID/CEC/ 00326/2020 and CTS-UIDB/ 00066/ 2020, and under grant SFRH/ BSAB/ 150268/2019. Publisher Copyright: © 2025 The Authors

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Linear Matrix Inequality-region Neuro-fuzzy control Nonlinear systems Takagi–Sugeno inference D-stability Control and Systems Engineering Artificial Intelligence Electrical and Electronic Engineering

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