S
Sveinung Johan Ohrem
Researcher at Norwegian University of Science and Technology
Publications - 15
Citations - 49
Sveinung Johan Ohrem is an academic researcher from Norwegian University of Science and Technology. The author has contributed to research in topics: Adaptive control & Control theory. The author has an hindex of 3, co-authored 12 publications receiving 21 citations. Previous affiliations of Sveinung Johan Ohrem include SINTEF.
Papers
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Journal ArticleDOI
ROV Navigation in a Fish Cage with Laser-Camera Triangulation
Magnus Bjerkeng,Trine Kirkhus,Walter Caharija,Jens T. Thielemann,Herman B. Amundsen,Sveinung Johan Ohrem,Esten Ingar Grøtli +6 more
TL;DR: This paper proposes laser-camera triangulation for pose estimation to enable autonomous net following for an autonomous vehicle and shows that the system is comparable in performance to a DVL for distance and angular pose measurements.
Proceedings ArticleDOI
Analysis of a novel autonomous underwater robot for biofouling prevention and inspection in fish farms
TL;DR: The specifications and requirements for the development of a novel robotic system that is able to simultaneously and autonomously perform inspection, growth prevention and monitoring in fish cages were derived.
Proceedings ArticleDOI
Adaptive feedback linearizing control of a gas liquid cylindrical cyclone
TL;DR: An adaptive feedback linearizing controfler is presented and it is proved that the origin of the gas pressure and liquid level error systems are locally asymptotically stable in the sense of Lyapunov on a specified domain.
Book ChapterDOI
Application of systems-theoretic process analysis to a subsea gas compression system
Hyungju Kim,Mary Ann Lundteigen,Andreas Hafver,Frank Børre Pedersen,G. Skofteland,Christian Holden,Sveinung Johan Ohrem +6 more
Journal ArticleDOI
Modeling and nonlinear model predictive control of a subsea pump station
TL;DR: The proposed solution is able to track the suction pressure reference under various conditions and disturbances, while respecting constraints, and solve the nonlinear optimal control problem by first discretizing it using the single shooting method and then solving the finite-horizon nonlinear program.