TECHNICAL PAPERS
Nov 1, 2005

Distribution Factors for Curved Continuous Composite Box-Girder Bridges

Publication: Journal of Bridge Engineering
Volume 10, Issue 6

Abstract

The use of horizontally curved composite box-girder bridges in modern highway systems has become increasingly popular for economic as well as for aesthetic considerations. Based on a recent literature review on the design of box-girder bridges, it was observed that a simple design method for curved bridges, based on load distribution factors for stresses and shears, is as yet unavailable. This paper presents the results of an extensive parametric study, using a finite element method, in which the structural responses of 240 two-equal-span continuous curved box-girder bridges of various geometries were investigated. The parameters considered in this study included span-to-radius of curvature ratio, span length, number of lanes, number of boxes, web slope, number of bracings, and truck loading type. Based on the data generated from this study, empirical formulas for load distribution factors for maximum longitudinal flexural stresses and maximum deflection due to dead load as well as AASHTO live loading were deduced. An illustrative design example is presented.

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Acknowledgment

This research was supported by the Natural Sciences and Engineering Council of Canada.

References

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Information

Published In

Go to Journal of Bridge Engineering
Journal of Bridge Engineering
Volume 10Issue 6November 2005
Pages: 678 - 692

History

Received: May 29, 2003
Accepted: Aug 12, 2004
Published online: Nov 1, 2005
Published in print: Nov 2005

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Authors

Affiliations

Magdy Samaan
PhD Candidate and Research Assistant, Dept. of Civil and Environmental Engineering, Univ. of Windsor, Windsor, ON, Canada N9B 3P4.
Khaled Sennah, M.ASCE
Associate Professor, Dept. of Civil Engineering, Ryerson Univ., Toronto, ON, Canada M5B 2K3.
John B. Kennedy, F.ASCE
Emeritus and Univ. Professor, Dept. of Civil and Environmental Engineering, Univ. of Windsor, Windsor, ON, Canada N9B 3P4.

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