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Conference

A Noise-Resilient Discrete-Time Zeroing Dynamics Approach to Equality-Constrained Time-Varying Quadratic Programming

Aug 2026 · 2026 IEEE International Conference on Cybernetics and Intelligent Systems (CIS) and IEEE International Conference on Robotics, Automation and Mechatronics (RAM) · pp. 464-469 · 0 citations · 9 references

Abstract

This paper investigates the discrete-time solution of time-varying quadratic programming (TVQP) problems with linear equality constraints in noisy environments. Starting from the Karush-Kuhn-Tucker conditions, a perturbation-suppressed zeroing neural dynamics model is established to describe the online evolution of the optimal solution. For sampled-data implementation, a seven-instant discretization scheme is developed, yielding the proposed SE-DT-TVQP algorithm. For comparison, Euler-type and Taylor-type discrete-time formulations are also considered. Numerical experiments consisting of a baseline case without noise under the fixed sampling interval g=0.01, a constant-noise case, and a linearly time-varying noise case show that the proposed algorithm consistently achieves lower steady-state residuals and stronger noise resilience than the benchmark methods. These results demonstrate that the proposed seveninstant sampled-data design provides an effective sampled-data approach for online TVQP computation under perturbations.

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