WSEAS Transactions on Fluid Mechanics


Print ISSN: 1790-5087
E-ISSN: 2224-347X

Volume 12, 2017

Notice: As of 2014 and for the forthcoming years, the publication frequency/periodicity of WSEAS Journals is adapted to the 'continuously updated' model. What this means is that instead of being separated into issues, new papers will be added on a continuous basis, allowing a more regular flow and shorter publication times. The papers will appear in reverse order, therefore the most recent one will be on top.


Volume 12, 2017



Numerical Investigation of the Coupled Flutter Onset Mechanism for Streamlined Bridge Deck Cross-Sections

AUTHORS: Giovanni Cannata, Luca Barsi, Francesco Gallerano

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ABSTRACT: In this work the aeroelastic stability of long-span bridge decks is numerically investigated. A simulation model is presented by which the aerodynamic fields and the structural motion are simultaneously and jointly simulated. The bridge deck is schematised as a bidimensional rigid body subject to elastic restraints corresponding to the torsional and the vertical degree of freedom, and the ALE formulated 2D URANS equations are numerically integrated by a finite volume technique on meshes which deform according to the motion of the structure. The validation of the numerical model is performed by comparing the numerical results with those of an experimental campaign, and is used to investigate the aeroelastic stability of the Forth Road Bridge deck. A profound insight into the onset and the amplification mechanisms of coupled flutter for long-span bridge decks is proposed.

KEYWORDS: Bridge aeroelasticity, finite volume, moving grids, turbulence modelling

REFERENCES:

[1] E. Dowell, A Modern Course in Aeroelasticity: Fifth Revised and Enlarged Edition, Springer, 2014.

[2] A. Larsen, Aerodynamics of the Tacoma Narrows Bridge – 60 Years Later, Structural Engineering International, Vol.10, No.4, 2000, pp. 243-248.

[3] F. L. Haan, The effects of turbulence on the aerodynamics of long-span bridges, PhD Thesis, University of Notre Dame, 2000.

[4] J. B. Frandsen, Numerical bridge deck studies using finite elements. Part I: flutter, Journal of Fluids and Structures, Vol.19, No.2, 2004, pp. 171–191.

[5] M. Matsumoto, H. Matsumiya, S. Fujiwara, Y. Ito, New consideration on flutter properties based on step-by-step analysis, Journal of Wind Engineering and Industrial Aerodynamics, Vol.98, No.12, 2010, pp. 429-437.

[6] R. H. Scanlan, J. J. Tomko, Airfoil and bridge deck flutter derivatives, Journal of the Engineering Mechanics Division-ASCE, Vol.97, 1971, pp. 1717–1737.

[7] M. A. Astiz, Flutter stability of Very Long Suspension Bridges, Journal of Bridge Engineering, Vol.3, No.3, 1998, pp. 132-139.

[8] R. P. Selvam, S. Govindaswamy, H. Bosch, Aeroelastic analysis of bridges using FEM and moving grids, Wind and Structures, Vol.5, No.2_3_4, 2002, pp. 257-266.

[9] I. Robertson, S. J. Sherwin, P. W. Bearman, Flutter instability prediction techniques for bridge deck sections, International Journal for Numerical Methods in Fluids, Vol.43, No.10- 11, 2003, pp. 1239-1256.

[10] A. L. Braun, A. M. Awruch, Finite element simulation of the wind action over bridge sectional models: Application to the Guamà River Bridge (Parà State, Brazil), Finite Elements in Analysis and Design, Vol.44, No.3, 2008, pp. 105-122.

[11] S. Oka, T. Ishihara, Numerical study of aerodynamic characteristics of a square prism in a uniform flow, Journal of Wind Engineering and Industrial Aerodynamics, Vol.97, 2009, pp. 548-559.

[12] L. Bruno, S. Khris, The validity of 2D numerical simulations of vortical structures around a bridge deck, Mathematical and Computer Modelling, Vol.37, No.7-8, 2003, pp. 795–828.

[13] F. Cioffi, F. Gallerano, From rooted to floating vegetal species in lagoons as a consequence of the increases of external nutrient load: An analysis by model of the species selection mechanism, Applied Mathematical Modelling, Vol.30, No.1, 2006, pp. 10-37.

[14] Y. Cheng, F. S. Lien, E. Yee, R. Sinclair, A comparison of Large Eddy Simulations with a standard k–ε Reynolds-averaged Navier–Stokes model for the prediction of a fully developed turbulent flow over a matrix of cubes, Journal of Wind Engineering and Industrial Aerodynamics, Vol.91, 2003, pp. 1301-1328.

[15] F. Gallerano, G. Cannata, Compatibility between reservoir sediment flushing and river protection, Journal of Hydraulic Engineering, Vol.137, No.10, 2011, pp. 1111-1125.

[16] Md. N. Haque, H. Katsuchi, H. Yamada, M. Nishio, Flow field analysis of a pentagonalshaped bridge deck by unsteady RANS, Engineering Applications of Computational Fluid Mechanics, Vol.10, No.1, 2015, pp. 1-16.

[17] F. Gallerano, G. Cannata, F. Lasaponara, A new numerical model for simulations of wave transformation, breaking and long-shore currents in complex coastal regions, International Journal for Numerical Methods in Fluids, Vol.80, 2015, pp. 571-613.

[18] F. Gallerano, G. Cannata, F. Lasaponara, Numerical simulation of wave transformation, breaking and runup by a contravariant fully non-linear Boussinesq equations model, Journal of Hydrodynamics (Ser. B), Vol.28, No.3, 2016, pp. 379-388.

[19] Z. Zhu, M. Gu, Z. Chen, Wind tunnel and CFD study on identification of flutter derivatives of a long-span self-anchored suspension bridge, Computer-Aided Civil and Infrastructure Engineering, Vol.22, No.8, 2007, pp. 514–554.

[20] S. De Miranda, L. Patruno, F. Ubertini, G. Vairo, On the identification of flutter derivatives of bridge decks via RANS turbulence models: Benchmarking on rectangular prisms, Engineering Structures, Vol.76, 2014, pp. 359-370.

[21] F. Nieto, D. M. Hargreaves, J. S. Owen, S. Hernandez, On the applicability of 2D URANS and SST k-ω turbulence model to the fluidstructure interaction of rectangular cylinders, Engineering Applications of Computational Fluid Mechanics, Vol.9, No.1, 2015, 157-173.

[22] M.W. Sarwar, T. Ishihara, Numerical study on suppression of vortex-induced vibrations of box girder bridge section by aerodynamic countermeasures, Journal of Wind Engineering and Industrial Aerodynamics, Vol.98, 2010, pp. 701-711.

[23] C. Mannini, A. M. Marra, G. Bartoli, VIV– galloping instability of rectangular cylinders: review and new experiments, Journal of Wind Engineering and Industrial Aerodynamics, Vol.132, 2014, pp. 109-124.

[24] C. Mannini, A. Soda, G. Schewe, Unsteady RANS modelling of flow past a rectangular cylinder: Investigation of Reynolds number effects, Computers & Fluids, Vol.39, 2010, pp. 1609-1624.

[25] K. Shimada, T. Ishihara, Predictability of unsteady two-dimensional k-ε model on the aerodynamic instabilities of some rectangular prisms, Journal of Fluids and Structures, Vol.28, 2011, pp. 20–39. C. Hertel, M. Schumichen, S. Lobig, J. Frohlich, J. Lang, Adaptive large eddy simulation with moving grids, Theoretical and Computational Fluid Dynamics, Vol.27, 2013, pp. 817-841.

[27] F. R. Menter, Review of the shear-stress transport turbulence model experience from an industrial perspective, International Journal of Computational Fluid Dynamics, Vol.23, No.4, 2009, pp. 305-316.

[28] L. Li, S. J. Sherwin, P. W. Bearman, A moving frame of reference algorithm for fluid/structure interaction of rotating and translating bodies, International Journal for Numerical Methods in Fluids, Vol.38, No.2, 2002, pp. 187-206.

[29] R. J. Spiteri, S. J. Ruuth, A new class of optimal high-order strong-stability preserving time discretization methods, SIAM Journal on Numerical Analysis, Vol.40, No.2, 2002, pp. 469-91.

[30] F. Gallerano, G. Cannata, Central WENO scheme for the integral form of contravariant shallow-water equations, International Journal for Numerical Methods in Fluids, Vol.67, No.8, 2011, pp. 939-959.

[31] F. Gallerano, G. Cannata, M. Tamburrino, Upwind WENO scheme for Shallow Water Equations in contravariant formulation. Computer & Fluids, Vol.62, 2012, pp. 1-12.

[32] F. Gallerano, G. Cannata, M. Villani, An integral contravariant formulation of the fully non-linear Boussinesq equations, Coastal Engineering, Vol.83, 2014, pp. 119-136.

[33] L. Uyttersprot, Inverse Distance Weighting Mesh Deformation, Master of Science Thesis, Delft University of Technology, 2014.

[34] F. Menter, J. Carregal Ferreira, T. Esch, B. Konno, The SST Turbulence Model with Improved Wall Treatment for Heat Transfer Predictions in Gas turbines, Proceedings of the International Gas Turbine Congress, Tokyo, Japan, 2003.

WSEAS Transactions on Fluid Mechanics, ISSN / E-ISSN: 1790-5087 / 2224-347X, Volume 12, 2017, Art. #5, pp. 43-52


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