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Ultimate limit state model basis for assessment of offshore wind energy converters

Thöns, S. LU ; Faber, M. H. and Rücker, W. (2012) In Journal of Offshore Mechanics and Arctic Engineering 134(3). p.1-31904
Abstract

This paper establishes the model basis regarding the ultimate limit state consisting of structural, loading, and probabilistic models of the support structure of offshore wind energy converters together with a sensitivity study. The model basis is part of a risk based assessment and monitoring framework and will be applied for establishing the "as designed and constructed" reliability as prior information for the assessment and as a basis for designing a monitoring system. The model basis is derived considering the constitutive physical equations and the methodology of solving these which then in combination with the ultimate limit state requirements leads to the specific constitutive relations. As a result finite element models based... (More)

This paper establishes the model basis regarding the ultimate limit state consisting of structural, loading, and probabilistic models of the support structure of offshore wind energy converters together with a sensitivity study. The model basis is part of a risk based assessment and monitoring framework and will be applied for establishing the "as designed and constructed" reliability as prior information for the assessment and as a basis for designing a monitoring system. The model basis is derived considering the constitutive physical equations and the methodology of solving these which then in combination with the ultimate limit state requirements leads to the specific constitutive relations. As a result finite element models based on shell elements incorporating a structural and a loading model are introduced and described in detail. Applying these models the ultimate capacity of the support structure and the tripod structure are determined with a geometrically and materially nonlinear finite element analysis. The observed failure mechanisms are the basis for the definition of the ultimate limit state responses. A probabilistic model accounting for the uncertainties involved is derived on the basis of literature review and measurement data from a prototype Multibrid M5000 support structure. In combination with the developed structural and loading models, sensitivity analyses in regard to the responses are performed to enhance the understanding and to refine the developed models. To this end, as the developed models necessitate substantial numerical efforts for the probabilistic response analysis predetermined designs of numerical experiments are applied for the calculation of the sensitivities using the Spearman rank correlation coefficient. With this quantification of the sensitivity of the random variables on the responses including nonlinearity the refinement of the model is performed on a quantitative basis.

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author
; and
publishing date
type
Contribution to journal
publication status
published
subject
keywords
Model basis, Offshore wind, Sensitivity, Support structure, Ultimate limit state
in
Journal of Offshore Mechanics and Arctic Engineering
volume
134
issue
3
pages
1 - 31904
publisher
American Society Of Mechanical Engineers (ASME)
external identifiers
  • scopus:84994451322
ISSN
0892-7219
DOI
10.1115/1.4004513
language
English
LU publication?
no
id
98654f0c-d953-4a16-9a46-c71a065c5cbc
date added to LUP
2020-09-09 10:26:38
date last changed
2022-02-01 08:30:45
@article{98654f0c-d953-4a16-9a46-c71a065c5cbc,
  abstract     = {{<p>This paper establishes the model basis regarding the ultimate limit state consisting of structural, loading, and probabilistic models of the support structure of offshore wind energy converters together with a sensitivity study. The model basis is part of a risk based assessment and monitoring framework and will be applied for establishing the "as designed and constructed" reliability as prior information for the assessment and as a basis for designing a monitoring system. The model basis is derived considering the constitutive physical equations and the methodology of solving these which then in combination with the ultimate limit state requirements leads to the specific constitutive relations. As a result finite element models based on shell elements incorporating a structural and a loading model are introduced and described in detail. Applying these models the ultimate capacity of the support structure and the tripod structure are determined with a geometrically and materially nonlinear finite element analysis. The observed failure mechanisms are the basis for the definition of the ultimate limit state responses. A probabilistic model accounting for the uncertainties involved is derived on the basis of literature review and measurement data from a prototype Multibrid M5000 support structure. In combination with the developed structural and loading models, sensitivity analyses in regard to the responses are performed to enhance the understanding and to refine the developed models. To this end, as the developed models necessitate substantial numerical efforts for the probabilistic response analysis predetermined designs of numerical experiments are applied for the calculation of the sensitivities using the Spearman rank correlation coefficient. With this quantification of the sensitivity of the random variables on the responses including nonlinearity the refinement of the model is performed on a quantitative basis.</p>}},
  author       = {{Thöns, S. and Faber, M. H. and Rücker, W.}},
  issn         = {{0892-7219}},
  keywords     = {{Model basis; Offshore wind; Sensitivity; Support structure; Ultimate limit state}},
  language     = {{eng}},
  month        = {{01}},
  number       = {{3}},
  pages        = {{1--31904}},
  publisher    = {{American Society Of Mechanical Engineers (ASME)}},
  series       = {{Journal of Offshore Mechanics and Arctic Engineering}},
  title        = {{Ultimate limit state model basis for assessment of offshore wind energy converters}},
  url          = {{http://dx.doi.org/10.1115/1.4004513}},
  doi          = {{10.1115/1.4004513}},
  volume       = {{134}},
  year         = {{2012}},
}