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Ron J. Patton
Researcher at University of Hull
Publications - 359
Citations - 20222
Ron J. Patton is an academic researcher from University of Hull. The author has contributed to research in topics: Fault detection and isolation & Robustness (computer science). The author has an hindex of 57, co-authored 351 publications receiving 19210 citations. Previous affiliations of Ron J. Patton include Universities UK & York University.
Papers
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Friction compensation as a fault-tolerant control problem
TL;DR: A new approach to friction compensation which is based on the theory of robust fault estimation is proposed, which can be a significant advantage over well-known model-based friction compensation methods in which detailed modelling of friction phenomena is essential and for which robustness with respect to friction characteristics is difficult to achieve using non-linear models.
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Comparison of test signals for aircraft frequency domain identification
Peter Young,Ron J. Patton +1 more
TL;DR: In this paper, a closed-loop identification of the helicopter model, with the longitudinal and lateral motions decoupled, is described, and the benefits of using a low peak-factor harmonic test signal for identification instead of more usual frequency sweeps are demonstrated.
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Integrated fault-tolerant control for a 3-DOF helicopter with actuator faults and saturation
TL;DR: This study proposes a fault estimation (FE)-based fault-tolerant control (FTC) strategy to maintain system reliability and achieve desirable control performance for a 3-DOF helicopter system with both actuator drift and oscillation faults and saturation.
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Neuro-fuzzy uncertainty de-coupling: a multiple-model paradigm for fault detection and isolation
Faisel J. Uppal,Ron J. Patton +1 more
TL;DR: In this article, a neuro-fuzzy and de-coupling fault diagnosis scheme (NFDFDS) is proposed for fault detection and isolation of nonlinear dynamic systems.
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Approximation properties of TP model forms and its consequences to TPDC design framework
TL;DR: The primary aim of this paper is to investigate the approximation capabilities of TP model forms, because the universal applicability of TPDC framework strongly relies on it.