Chapter
Apr 2, 2020
Structures Congress 2020

Preliminary Evaluation of Wind Instability for Long Span Bridges

Publication: Structures Congress 2020

ABSTRACT

Long span and wind critical structures often require a wind tunnel study for determining the critical wind speeds which could potentially cause instabilities in the structure. This wind tunnel test is often cumbersome and expensive and therefore should only be used for the final design stage. In this study, consideration is primarily focused on numerically determining the fluttering effect. The critical flutter wind speed of a bridge superstructure is computed through the use of computational fluid dynamics in conjunction with finite element analysis of the full bridge model. Upon evaluation of discrete vortex method, flutter derivatives are determined which are then used to describe the full dynamic equation. The quadratic complex eigenvalue solution of this response equation is solved to find the critical wind speed of the given cross section. This critical wind speed allows the engineer to have a preliminary justification of whether the chosen shape is within a reasonable aeroelastic response given wind design speeds at the project site. This is especially important because, for large bridge projects, the industry is trending towards design-build projects where it is beneficial to fast-track the design process. This study is focused on the Abraham Lincoln cable stay bridge in Louisville, Kentucky, with comparison to wind tunnel results done on the structure.

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REFERENCES

AASHTO LRFD Bridge Design Specifications, U.SbookCustomary Units. 8th Edition. Washington, DC: American Association of State Highway and Transportation Officials, 2017.
Bisplinghoff, R. Ashley, H. (1975). Principles of aeroelasticity. New York: Dover Publications.
Chen, Wai-Fah, and Lian Duan. Bridge Engineering Handbook. 2nd ed., CRC Press, Taylor Francis Group, 2014.
Hammarling, S., Munro, C. J., Tisseur, F. (2011). An Algorithm for the Complete Solution of Quadratic Eigenvalue Problems. An Algorithm for the Complete Solution of Quadratic Eigenvalue Problems. The University of Manchester.
Jurado, J.A, Hernández, S., Nieto, F., Mosquera, A. (2012). Bridge Aeroelasticity. Sensitivity Analysis and Optimal Design. WIT Press
Larsen, A., Walther, J.H. (1998). Discrete Vortex Simulation of flow around five generic bridge deck sections. Journal of Wind Engineering and Industrial Aerodynamics 7778 (1998) 591-602
Nieto, F., Owen, J.S., Hargreaves, D.M., Hernández, S., Mosquera, A. (2012). Bridge deck flutter derivatives: Efficient numerical evaluation exploiting their interdependence. Journal of Wind Engineering and Industrial Aerodynamics. Volume 136, January 2015, Pages 138-150
Simiu, E., Scanlan, R.H. (1996) Wind Effects on Structures: fundamentals and applications to design. 3rd Edition. John Wiley Sons. Inc.
Theodorsen, T. (1949). General Theory of Aerodynamic Instability and The Mechanism of Flutter. Report No. 496. National Advisory Committee for Aeronautics.
Walther, J. H. (1994). Discrete Vortex Method for Two-dimensional Flow past Bodies of Arbitrary Shape Undergoing Prescribed Rotary and Translational Motion. Kgs. Lyngby, Denmark: Technical University of Denmark. AFM, No. 94-11

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Go to Structures Congress 2020
Structures Congress 2020
Pages: 218 - 229
Editor: James Gregory Soules, CB&I Storage Tank Solutions
ISBN (Online): 978-0-7844-8289-6

History

Published online: Apr 2, 2020

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Authors

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Andrew R. Kimmle [email protected]
P.E.
Jacobs Engineering Group, St. Louis, MO. E-mail: [email protected]
Carlos G. Matos, Ph.D. [email protected]
P.E., S.E.
Jacobs Engineering Group, St. Louis, MO. E-mail: [email protected]

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