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Reference Number EP/I017380/1
Title Mathematical tools for improving the understanding of uncertainty in offshore turbine operation and maintenance
Status Completed
Energy Categories RENEWABLE ENERGY SOURCES(Wind Energy) 100%;
Research Types Basic and strategic applied research 100%
Science and Technology Fields SOCIAL SCIENCES (Business and Management Studies) 30%;
PHYSICAL SCIENCES AND MATHEMATICS (Applied Mathematics) 40%;
ENGINEERING AND TECHNOLOGY (Electrical and Electronic Engineering) 30%;
UKERC Cross Cutting Characterisation Not Cross-cutting 100%
Principal Investigator Professor T Bedford
No email address given
Management Science
University of Strathclyde
Award Type Standard
Funding Source EPSRC
Start Date 01 April 2011
End Date 31 March 2014
Duration 36 months
Total Grant Value £244,206
Industrial Sectors Energy
Region Scotland
Programme Energy Research Capacity, Mathematical Sciences
 
Investigators Principal Investigator Professor T Bedford , Management Science, University of Strathclyde (99.998%)
  Other Investigator Prof KRW (Keith ) Bell , Electronic and Electrical Engineering, University of Strathclyde (0.001%)
Professor L Walls , Management Science, University of Strathclyde (0.001%)
  Industrial Collaborator Project Contact , ECN (Energy research Centre of The Netherlands), The Netherlands (0.000%)
Web Site
Objectives
Abstract The UK is planning to make massive investments in offshore wind farms which will result in several fleets of similar wind turbines being installed around the UK coastline. The economic case for these wind turbines assumes a very high technical availability, which means simply that the turbines have to be working and ready to generate electricity for nearly all of the time. Not achieving this availability could well result in large economic losses. Unfortunately there is relatively little operational experience of offshore systems on which to base the estimates used. The systems may turn out to behave in unexpected ways by failing earlier than expected, or by proving more difficult to maintain. Even well-known systems can behave differently when used in new environments, which is why reliability databases often indicate ranges of failure behaviour rather than single number estimates. Availability is difficult to model because, in addition to the unknown impact of different environments, there is often a period of adjustment in which operators and manufacturers adapt their processes and systems to the new situation, leading to the potential for availability growth. However, with a new fleet of turbines there is also an aging process as they all grow older together which could lead to lower availability.The economic case for offshore systems depends a lot on whether high enough availability can be achieved, particularly in the early years of operation which are important for paying back the investment costs. This project looks at the degree of uncertainty there is in availability estimates for offshore wind turbines. This uncertainty is not one that "averages out" when there are a large number of turbines, because it has a systematic affect across all the turbines in a wind farm and therefore leads to corresponding uncertainty in the overall availability across the wind farm. This type of uncertainty is often called "state-of-knowledge" uncertainty and only gets reduced by collecting data over the longer term.Even if we are not yet able to collect operational data, we can still gain an understanding of the sources of state-of-knowledge uncertainty. Mathematical models can help us understand how different sources of uncertainty affect the uncertainty about availability, and to find out which ones we should be most concerned about. That, in turn, will help researchers to focus their energies on resolving the issues that ultimately have the biggest impact.In this project, operations researchers will work together with engineers and other researchers in the renewables sector, in order to build credible mathematical models to help answer these questions. Doing that requires the development of new mathematics, particularly in the way we represent how uncertainties are affected by different environmental and engineering aspects. It requires us to find better ways of getting information from experts into a form that we can use in the mathematical models, and it also requires us to find new ways of running the models on a computer
Publications (none)
Final Report (none)
Added to Database 22/10/10