TY - JOUR
T1 - New insights into position optimisation of wave energy converters using hybrid local search
AU - Neshat, Mehdi
AU - Alexander, Bradley
AU - Sergiienko, Nataliia Y.
AU - Wagner, Markus
N1 - Funding Information:
We would like to show our gratitude to Prof. Suganthan from the Nanyang Technological University, Singapore, Dr. Hansen from the National Institute for Research in Computer Science and Control, France and Dr. Kalami from the Khaje Nasir Toosi University of Technology, Iran for publishing their valuable source codes. Meanwhile, this research is supported by the supercomputing resources provided by the Phoenix HPC service at the University of Adelaide.
Publisher Copyright:
© 2020 Elsevier B.V.
PY - 2020/12
Y1 - 2020/12
N2 - Renewable energy will play a pivotal role in meeting future global energy demand. Of current renewable sources, wave energy offers enormous potential for growth. This research investigates the optimisation of the placement of oscillating buoy-type wave energy converters (WECs). This work explores the design of a wave farm consisting of an array of fully submerged three-tether buoys. In a wave farm, buoy positions strongly determine the farm's output. Optimising the buoy positions is a challenging research problem due to complex and extensive interactions (constructive and destructive) between buoys. This research focuses on maximising the power output of the farm through the placement of buoys in a size-constrained environment, and we propose a new hybrid approach mixing local search, using a surrogate power model, and numerical optimisation methods. The proposed hybrid method is compared with other state-of-the-art search methods in five different wave scenarios – one simplified irregular wave model and four real wave regimes. The new hybrid methods outperform well-known previous heuristic methods in terms of both quality of achieved solutions and the convergence-rate of search in all tested wave regimes. The best performing method in real-wave scenarios uses the active set non-linear optimisation method to tune final placements. The effectiveness of this method seems to stem for its capacity to search over a larger area than other compared tuning methods.
AB - Renewable energy will play a pivotal role in meeting future global energy demand. Of current renewable sources, wave energy offers enormous potential for growth. This research investigates the optimisation of the placement of oscillating buoy-type wave energy converters (WECs). This work explores the design of a wave farm consisting of an array of fully submerged three-tether buoys. In a wave farm, buoy positions strongly determine the farm's output. Optimising the buoy positions is a challenging research problem due to complex and extensive interactions (constructive and destructive) between buoys. This research focuses on maximising the power output of the farm through the placement of buoys in a size-constrained environment, and we propose a new hybrid approach mixing local search, using a surrogate power model, and numerical optimisation methods. The proposed hybrid method is compared with other state-of-the-art search methods in five different wave scenarios – one simplified irregular wave model and four real wave regimes. The new hybrid methods outperform well-known previous heuristic methods in terms of both quality of achieved solutions and the convergence-rate of search in all tested wave regimes. The best performing method in real-wave scenarios uses the active set non-linear optimisation method to tune final placements. The effectiveness of this method seems to stem for its capacity to search over a larger area than other compared tuning methods.
KW - Hybrid local search
KW - Position optimisation
KW - Renewable energy
KW - Wave energy converters
UR - http://www.scopus.com/inward/record.url?scp=85088896455&partnerID=8YFLogxK
U2 - 10.1016/j.swevo.2020.100744
DO - 10.1016/j.swevo.2020.100744
M3 - Article
AN - SCOPUS:85088896455
VL - 59
JO - Swarm and Evolutionary Computation
JF - Swarm and Evolutionary Computation
SN - 2210-6502
M1 - 100744
ER -