TECHNICAL PAPERS
Jan 5, 2011

Unified Approach for LRFD Live Load Moments in Bridge Decks

Publication: Journal of Bridge Engineering
Volume 16, Issue 6

Abstract

Current AASHTO-LRFD specifications use many disparate design provisions to establish live load demands in bridge decks. As an example, approximately 17% of Chapter 4 addresses the analysis of decks. One of the AASHTO-LRFD analysis methods for decks uses an orthotropic plate model. The present AASHTO-LRFD orthotropic plate model has a single formulation for the plate torsional stiffness, and this is not generally applicable to all deck types. In this paper, new analytical expressions are developed for moment in bridge decks subjected to arbitrary patch loading considering each of the three cases of orthotropy: (1) relatively torsionally stiff, flexurally soft decks; (2) relatively uniformly thick decks (such as a reinforced concrete deck); and (3) relatively torsionally soft, flexurally stiff decks. Using these newly developed expressions, the AASHTO-LRFD notional live load models were combined with impact, multiple presence, and live load factors to determine maximum strong direction live load moments for the Strength I design limit state. Design equations were developed to estimate the maximum strong direction live load moments without performing cumbersome moving load analysis for common deck orientations. Using the proposed formulations, bridge deck strength design demands can now be treated in a unified way across different deck types using only four equations. Application of these methods can significantly reduce and simplify the analysis of decks and allow bridge engineers to make comparisons across different deck design alternatives.

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References

AASHTO. (1994). LRFD bridge design specifications, 1st Ed. and interims, Washington, DC.
AASHTO. (2004). LRFD bridge design specifications, 3rd Ed., Washington, DC.
AASHTO. (2007). LRFD bridge design specifications, 4th Ed., Washington, DC.
Baker, T. H. (1991). “Plate stiffness constants for concrete filled steel grid decks: Static and fatigue strength determination of design properties for grid decks.” Research Rep. St-9, Vol. I, Dept. of Civil Engineering, Univ. of Pittsburgh, Pittsburgh.
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Higgins, C. (2003). “LRFD orthotropic plate model for live load moment in filled grid decks.” J. Bridge Eng., 8(1), 20–28.
Higgins, C. (2004). “Orthotropic plate model for estimating deflections in filled grid decks.” J. Bridge Eng., 9(6), 599–605.
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Huang, H., Kaliakin, V. N., Chajes, M. J., Mertz, D. R., and Shenton, H. W. (2007). “Application of orthotropic thin plate theory to filled steel grid decks for bridges.” J. Bridge Eng., 12(6), 807–810.
Mangelsdorf, C. P., Baker, T. H., and Swanson, J. A. (2002). “Predicting deflections in concrete-filled grid deck panels.” Transportation Research Record 1814, Transportation Research Board, Washington, DC, 17–24.
Timoshenko, S., and Woinowsky-Krieger, S. (1959). Theory of plates and shells, McGraw-Hill, New York.
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Information

Published In

Go to Journal of Bridge Engineering
Journal of Bridge Engineering
Volume 16Issue 6November 2011
Pages: 804 - 811

History

Received: Jul 29, 2010
Accepted: Jan 3, 2011
Published online: Jan 5, 2011
Published in print: Nov 1, 2011

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Authors

Affiliations

Christopher Higgins, M.ASCE
Professor and Slayden Construction Faculty Fellow, School of Civil and Construction Engineering, Oregon State Univ., Corvallis, OR 97331.
O. Tugrul Turan [email protected]
Postdoctoral Research Associate, School of Civil and Construction Engineering, Oregon State Univ., Corvallis, OR 97331 (corresponding author). E-mail: [email protected]
Robert J. Connor, M.ASCE
Associate Professor, School of Civil Engineering, Purdue Univ., West Lafayette, IN 47907.
Judy Liu, M.ASCE
Associate Professor, School of Civil Engineering, Purdue Univ., West Lafayette, IN 47907.

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