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Peter C. Müller

Researcher at University of Wuppertal

Publications -  16
Citations -  338

Peter C. Müller is an academic researcher from University of Wuppertal. The author has contributed to research in topics: Observer (quantum physics) & Linear system. The author has an hindex of 7, co-authored 16 publications receiving 314 citations. Previous affiliations of Peter C. Müller include Bayer.

Papers
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State estimation of dynamical systems with nonlinearities by using proportional-integral observer

TL;DR: In this paper, the PI observer combines the structures of the practical orientated nonlinearity observer developed by the third author and the classical Luenberger observer, and the structure and the estimation performance of PI observer are discussed and analyzed.
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Disturbance rejection control for vibration suppression of piezoelectric laminated thin-walled structures

TL;DR: In this article, a disturbance rejection (DR) control with proportional-integral (PI) observer using step functions as the fictitious model of disturbances is developed for vibration suppression of smart structures.
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Disturbance rejection control for vibration suppression of smart beams and plates under a high frequency excitation

TL;DR: Zhang et al. as discussed by the authors proposed two observation structures, namely Proportional-Integral (PI) observer which uses step functions as the fictitious model of disturbances and Generalized PI observer which can employ any nonlinear functions.
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Global stabilization for constrained robot motions with constraint uncertainties

TL;DR: In the presence of the constraint uncertainties under investigation, the desired position and constraint force can be guaranteed with global asymptotic convergence.
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Fault detection in linear discrete dynamic systems by a reduced order generalized-likelihood-ratio method

TL;DR: In this paper, the detectability of the conventional step-hypothesized generalized-likelihood-ratio (SHGLR) method for detection of a parameter change (fault detection) in a linear discrete dynamic system is analyzed and it is shown that a weakly-diagnosable space (WDS) exists for dynamics and sensor faults.