D
David Clarke
Researcher at University of Edinburgh
Publications - 522
Citations - 26522
David Clarke is an academic researcher from University of Edinburgh. The author has contributed to research in topics: Adaptive control & Model predictive control. The author has an hindex of 70, co-authored 504 publications receiving 24626 citations. Previous affiliations of David Clarke include RMIT University & Massachusetts Institute of Technology.
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Corrigendum to "Mass spectrometry analysis of the oxidation states of the pro oncogenic protein anterior gradient-2 reveals covalent dimerization via an intermolecular disulphide bond" [Biochimica et Biophysica Acta 1864 (2016) 551-561].
David Clarke,Euan Murray,Jakub Faktor,AimanMohtar,Borek Vojtesek,C. Logan Mackay,Patricia L. Smith,Ted R. Hupp +7 more
Instructed Learning: An Integrative Perspective on Classroom Practice and Learning
TL;DR: This article argued that the dichotomization of teaching and learning has constrained our theorizing and misrepresented the nature of activity in institutionalized learning environments such as classrooms, and argued that classroom research should be predicated on the possibility that classrooms are more effectively understood as sites for bodies of mutually sustaining practice that in combination characterize the process of instructed learning.
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Thoughts on The World of Stonehenge: An Exhibition at the British Museum, February–July 2022, and its accompanying book
TL;DR: In this article , the authors thank Neil Wilkin for the very considerable help and information he provided to help and support their research in the field of computer vision.Click to increase image size
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Ship Autopilot Tuning Using the Vishnegradskii Aizerman Diagram
TL;DR: In this article, a simple and long neglected method is given to evaluate the relative stability of a ship under autopilot control, and it is revisited here to show its application to ship control.
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Can Ship Manoeuvring Be Chaotic
TL;DR: In this article, the complex equations of motion of a ship may be reduced to a second order equation in terms of rate of turn, which has a cubic non-linear term.