This work forms part of an investigation into the nonlinear interaction between steep (but not overturning) transient waves and flared structures, using a coupled finite element and boundary element model. The use of a coupled approach is based on consideration of the relative strengths and weaknesses of the finite element (FE) and boundary element (BE) methods when implemented separately (e.g., efficiency of computation versus complexity of adaptive mesh generation). A FE model can be used to advantage away from the body, where the domain is regular, and a BE discretization near the body where the moving mesh is complex. This paper describes the aspects of the FE and BE models which have been developed for this analysis, each based on the use of quadratic isoparametric elements implemented in a mixed Eulerian–Lagrangian formulation. Initially, the two approaches have been developed side by side, in order to ensure the use of robust components in the coupled formulation. Results from these methods are obtained for a series of test cases, including the interaction of an impulse wave with a circular cylinder in a circular tank, and nonlinear diffraction by a cylinder in a long tank.
Skip Nav Destination
r.eatocktaylor@eng.ox.ac.uk
Article navigation
August 2008
Research Papers
Numerical Wave Tanks Based on Finite Element and Boundary Element Modeling
R. Eatock Taylor,
R. Eatock Taylor
Department of Engineering Science,
r.eatocktaylor@eng.ox.ac.uk
University of Oxford
, Parks Road, Oxford OX1 3PJ, UK
Search for other works by this author on:
G. X. Wu,
G. X. Wu
Department of Mechanical Engineering,
University College London
, Torrington Place, London WC1E 7JE, UK
Search for other works by this author on:
W. Bai,
W. Bai
Department of Engineering Science,
University of Oxford
, Parks Road, Oxford OX1 3PJ, UK
Search for other works by this author on:
Z. Z. Hu
Z. Z. Hu
Department of Mechanical Engineering,
University College London
, Torrington Place, London WC1E 7JE, UK
Search for other works by this author on:
R. Eatock Taylor
Department of Engineering Science,
University of Oxford
, Parks Road, Oxford OX1 3PJ, UKr.eatocktaylor@eng.ox.ac.uk
G. X. Wu
Department of Mechanical Engineering,
University College London
, Torrington Place, London WC1E 7JE, UK
W. Bai
Department of Engineering Science,
University of Oxford
, Parks Road, Oxford OX1 3PJ, UK
Z. Z. Hu
Department of Mechanical Engineering,
University College London
, Torrington Place, London WC1E 7JE, UKJ. Offshore Mech. Arct. Eng. Aug 2008, 130(3): 031001 (8 pages)
Published Online: July 11, 2008
Article history
Received:
June 5, 2006
Revised:
December 11, 2007
Published:
July 11, 2008
Citation
Taylor, R. E., Wu, G. X., Bai, W., and Hu, Z. Z. (July 11, 2008). "Numerical Wave Tanks Based on Finite Element and Boundary Element Modeling." ASME. J. Offshore Mech. Arct. Eng. August 2008; 130(3): 031001. https://doi.org/10.1115/1.2904583
Download citation file:
Get Email Alerts
Cited By
Numerical Investigations on Suspended Power Cable Configurations for Floating Offshore Wind Turbines in Deep Water Powering an FPSO
J. Offshore Mech. Arct. Eng (June 2023)
Turbulent Anisotropy and Length Scale Variation Over Multiple Shaped Structure
J. Offshore Mech. Arct. Eng (December 2023)
Identification and Investigation of Extreme Events Using an Arbitrary Lagrangian–Eulerian Approach With a Laplace Equation Solver and Coupling to a Navier–Stokes Solver
J. Offshore Mech. Arct. Eng (December 2023)
Related Articles
Efficient Handling of Implicit Entities in Reduced Mesh Representations
J. Comput. Inf. Sci. Eng (December,2005)
Structural Acoustic Optimization of a Composite Cylindrical Shell Using FEM/BEM
J. Vib. Acoust (July,2002)
Nonlinear
Flow using Dual Reciprocity. Topics in Engineering, Vol.
38
Appl. Mech. Rev (September,2002)
Numerical Simulation of Nonlinear Wave Diffraction by a Vertical Cylinder
J. Offshore Mech. Arct. Eng (February,1992)
Related Proceedings Papers
Related Chapters
Conclusion
Introduction to Finite Element, Boundary Element, and Meshless Methods: With Applications to Heat Transfer and Fluid Flow
Introduction
Introduction to Finite Element, Boundary Element, and Meshless Methods: With Applications to Heat Transfer and Fluid Flow
BEM Fundamentals
Introduction to Finite Element, Boundary Element, and Meshless Methods: With Applications to Heat Transfer and Fluid Flow