Time domain modeling of self-excited aerodynamic forces for cable-supported bridges: A comparative study

Prediction of the wind-induced dynamic response of suspension bridges, emphasizing self-excited forces, is discussed in this paper. The self-excited forces have been modeled by two commonly applied unsteady models and an unsteady model introduced and explained in this article. A novel frequency-independent approximation of the self-excited forces, which for the suspension bridge considered provides results as accurate as those from the unsteady models, is also presented. An integration method that may reduce the number of time steps necessary to avoid amplitude and phase distortion of the self-excited forces has been introduced and applied successfully in a comprehensive case study.

[1]  Tomomi Yagi Wind-induced instabilities of structures , 1997 .

[2]  Robert H. Scanlan,et al.  AIR FOIL AND BRIDGE DECK FLUTTER DERIVATIVES , 1971 .

[3]  Emil Simiu,et al.  Design of Buildings and Bridges for Wind: A Practical Guide for ASCE-7 Standard Users and Designers of Special Structures , 2006 .

[4]  James M. W. Brownjohn,et al.  Strategies for aeroelastic parameter identification from bridge deck free vibration data , 2001 .

[5]  Claudio Borri,et al.  Quasi-steady analysis of a two-dimensional bridge deck element , 2004 .

[6]  A. Kareem,et al.  TIME DOMAIN FLUTTER AND BUFFETING RESPONSE ANALYSIS OF BRIDGES , 1999 .

[7]  Emil Simiu,et al.  Wind effects on structures : fundamentals and applications to design , 1996 .

[8]  Nicholas P. Jones,et al.  COUPLED FLUTTER AND BUFFETING ANALYSIS OF LONG-SPAN BRIDGES , 1996 .

[9]  T. Argentini,et al.  Aerodynamic instability of a bridge deck section model: Linear and nonlinear approach to force modeling , 2010 .

[10]  Takanori Ikeda,et al.  Prediction of aerodynamic characteristics of a box girder bridge section using the LES turbulence model , 2008 .

[11]  Martin Goland,et al.  Principles of aeroelasticity , 1975 .

[12]  T. Theodorsen General Theory of Aerodynamic Instability and the Mechanism of Flutter , 1934 .

[13]  Andrea Collina,et al.  Turbulence effect on flutter velocity in long span suspended bridges , 1993 .

[14]  Masanobu Shinozuka,et al.  Monte Carlo solution of structural dynamics , 1972 .

[15]  Yuan-Cheng Fung,et al.  An introduction to the theory of aeroelasticity , 1955 .

[16]  Ferruccio Resta,et al.  A new numerical approach to reproduce bridge aerodynamic non linearities in time domain , 2006 .

[17]  Nicholas P. Jones,et al.  Multimode coupled flutter and buffeting analysis of the Akashi-Kaikyo bridge , 1999 .

[18]  Claudio Borri,et al.  Frequency- and time-domain methods for the numerical modeling of full-bridge aeroelasticity , 2007 .

[19]  Bin Wang,et al.  Numerical simulation for aerodynamic derivatives of bridge deck , 2009, Simul. Model. Pract. Theory.

[20]  A G Davenport,et al.  THE RESPONSE OF SLENDER, LINE-LIKE STRUCTURES TO A GUSTY WIND. , 1962 .

[21]  R. Clough,et al.  Dynamics Of Structures , 1975 .

[22]  T. A. Wyatt Bridge Aerodynamics 50 Years After Tacoma Narrows - Part I: The Tacoma Narrows failure and after , 1992 .

[23]  Claudio Borri,et al.  Non-stationary flow forces for the numerical simulation of aeroelastic instability of bridge decks , 2002 .

[24]  A. Kareem,et al.  AERODYNAMIC COUPLING EFFECTS ON FLUTTER AND BUFFETING OF BRIDGES , 2000 .

[25]  I. E. Garrick On some reciprocal relations in the theory of nonstationary flows , 1938 .

[26]  Ragnar Sigbjörnsson,et al.  An alternative analytical approach to prediction of flutter stability limits of cable supported bridges , 2011 .

[27]  Erik Hjorth-Hansen,et al.  Determination of the aerodynamic derivatives by a system identification method , 1995 .

[28]  Einar N. Strømmen Theory of Bridge Aerodynamics , 2010 .

[29]  R. Scanlan,et al.  INDICIAL AERODYNAMIC FUNCTIONS FOR BRIDGE DECKS , 1974 .

[30]  Y. K. Lin,et al.  Stochastic Stability of Bridges Considering Coupled Modes: II , 1988 .

[31]  D. E. Walshe,et al.  Bridge Aerodynamics 50 Years After Tacoma Narrows - Part II: A New Discipline World-Wide , 1992 .

[32]  Claudio Borri,et al.  Application of indicial functions in bridge deck aeroelasticity , 2006 .

[33]  Svend Ole Hansen,et al.  Wind Loads on Structures , 1997 .

[34]  M. Shinozuka,et al.  Digital simulation of random processes and its applications , 1972 .

[35]  Ragnar Sigbjörnsson,et al.  Simplified prediction of wind-induced response and stability limit of slender long-span suspension bridges, based on modified quasi-steady theory: A case study , 2010 .

[36]  J. Z. Zhu,et al.  The finite element method , 1977 .

[37]  Nicholas P. Jones,et al.  Time domain vs. frequency domain characterization of aeroelastic forces for bridge deck sections , 2003 .

[38]  Ming Gu,et al.  Wind Tunnel and CFD Study on Identification of Flutter Derivatives of a Long‐Span Self‐Anchored Suspension Bridge , 2007, Comput. Aided Civ. Infrastructure Eng..

[39]  K. Aas-Jakobsen,et al.  Time domain buffeting response calculations of slender structures , 2001 .

[40]  Shambhu Sharan Mishra,et al.  Multimode flutter of long-span cable-stayed bridge based on 18 experimental aeroelastic derivatives , 2008 .