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Stefan F. Graebe

Researcher at University of Newcastle

Publications -  21
Citations -  1953

Stefan F. Graebe is an academic researcher from University of Newcastle. The author has contributed to research in topics: Control theory & Adaptive control. The author has an hindex of 8, co-authored 21 publications receiving 1949 citations.

Papers
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Book

Control System Design

TL;DR: A key aspect of the book is the frequent use of real world design examples drawn directly from the authors' industrial experience, represented by over 15 substantial case studies ranging from distillation columns to satellite tracking.
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Issues in nonlinear stochastic grey box identification

TL;DR: In this paper, the authors present a method for stochastic grey box identification and surveys experiences and lessons of applying it to a number of industrial processes, including the question of what contribution must be expected from the model designer as opposed to what can be formalized in computer algorithms, and an outlook on future plans to resolve present shortcomings.
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Issues in Nonlinear Stochastic Grey-Box Identification

TL;DR: In this paper, a strategy for stochastic Grey-box identification is presented and a discussion of the advantages and costs of introducing stochastics into the model is discussed. But the authors focus on the contribution of the model designer as opposed to what can be formalized in computer algorithms, and present plans to resolve present shortcomings.
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Robust and adaptive control of an unknown plant: a benchmark of new format

TL;DR: An alternative benchmark, in which participants did not know the true system, which was supplied in the form of scrambled simulation code is reported, which displays the trade-offs inherent in the different approaches and highlights the interplay between robust and adaptive control.
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Nonlinear tracking and input disturbance rejection with application to pH control

TL;DR: In this article, a nonlinear observer-based controller configuration for a class of nonlinear single-input single-output systems with certain observability and stability properties is presented, where the effect of input disturbances typically present in chemical processes is investigated.