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An integrated nonlinear wind-waves model for offshore wind turbines / / Enzo Marino



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Autore: Marino Enzo Visualizza persona
Titolo: An integrated nonlinear wind-waves model for offshore wind turbines / / Enzo Marino Visualizza cluster
Pubblicazione: Firenze : , : Firenze University Press, , 2011
Descrizione fisica: 1 online resource (230 pages) : illustrations; digital, PDF file(s)
Disciplina: 531.1133
Soggetto topico: Nonlinear waves
Nota di bibliografia: Includes bibliographical references.
Sommario/riassunto: This thesis presents a numerical model capable of simulating offshore wind turbines exposed to extreme loading conditions. External condition-based extreme responses are reproduced by coupling a fully nonlinear wave kinematic solver with a hydro-aero-elastic simulator. First, a two-dimensional fully nonlinear wave simulator is developed. The transient nonlinear free surface problem is formulated assuming the potential theory and a high-order boundary element method is implemented to discretize Laplace's equation. For temporal evolution a second-order Taylor series expansion is used. The code, after validation with experimental data, is successfully adopted to simulate overturning plunging breakers which give rise to dangerous impact loads when they break against wind turbine substructures. Emphasis is then placed on the random nature of the waves. Indeed, through a domain decomposition technique a global simulation framework embedding the numerical wave simulator into a more general stochastic environment is developed. The proposed model is meant as a contribution to meet the more and more pressing demand for research in the offshore wind energy sector as it permits taking into account dangerous effects on the structural response so as to increase the global structural safety level.
Titolo autorizzato: An integrated nonlinear wind-waves model for offshore wind turbines  Visualizza cluster
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Italiano
Record Nr.: 9910774878503321
Lo trovi qui: Univ. Federico II
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Serie: Premio FUP. Tesi di dottorato ; ; 22.