M
Meyer Nahon
Researcher at McGill University
Publications - 185
Citations - 4540
Meyer Nahon is an academic researcher from McGill University. The author has contributed to research in topics: Aerostat & Control theory. The author has an hindex of 35, co-authored 175 publications receiving 3980 citations. Previous affiliations of Meyer Nahon include Victoria University, Australia & University of Toronto.
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Kinematic Analysis and Optimization of a New Three Degree-of-Freedom Spatial Parallel Manipulator
TL;DR: In this article, the kinematic characteristics of a three degree-of-freedom (dof) parallel mechanism are studied. Butler et al. present an architecture of the mechanism consisting of a mobile platform attached to a base through three identical prismatic-revolute-spherical jointed serial linkages.
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Simulator motion-drive algorithms - A designer's perspective
Meyer Nahon,Lloyd D. Reid +1 more
TL;DR: It is contended that, with enough effort, most algorithms can be massaged to perform reasonably well, and that a more important consideration is the ease with which a given algorithm can be brought to high performance levels.
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Development and validation of a lumped-mass dynamics model of a deep-sea ROV system
TL;DR: In this paper, a one-dimensional finite-element lumped-mass model of a vertically tethered caged ROV system subject to surface excitation is presented, where data acquired during normal operation at sea are used with a least-squares technique to estimate the coefficients required by the model.
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Airship dynamics modeling: A literature review
Yuwen Li,Meyer Nahon,Inna Sharf +2 more
TL;DR: In this article, a review of the state-of-the-art literature on airship dynamics modeling is presented, aiming to provide a comprehensive description of the main problems in this area and a useful source of references for researchers and engineers interested in modern airship applications.
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Real-time force optimization in parallel kinematic chains under inequality constraints
Meyer Nahon,Jorge Angeles +1 more
TL;DR: A technique for solving a quadratic optimization problem with equality and inequality constraints is presented and is compared with linear programming schemes to show its superior performance in terms of the speed and quality of the solution.