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ISSN 2753-3239
CCC: 9
PROCEEDINGS OF THE FIFTEENTH INTERNATIONAL CONFERENCE ON COMPUTATIONAL STRUCTURES TECHNOLOGY
Edited by: P. Iványi, J. Kruis and B.H.V. Topping
Paper 5.3

Seismic Design Optimization of Concrete Cable-Stayed Bridges with "H"-Shaped Towers

A. Martins1, L. Simões1 and J. Negrão2

1ADAI, Department of Civil Engineering, University of Coimbra, Coimbra, Portugal
2Department of Civil Engineering, University of Coimbra, Coimbra, Portugal

Full Bibliographic Reference for this paper
A. Martins, L. Simões, J. Negrão, "Seismic Design Optimization of Concrete Cable-Stayed Bridges with "H"-Shaped Towers", in P. Iványi, J. Kruis, B.H.V. Topping, (Editors), "Proceedings of the Fifteenth International Conference on Computational Structures Technology", Civil-Comp Press, Edinburgh, UK, Online volume: CCC 9, Paper 5.3, 2024, doi:10.4203/ccc.9.5.3
Keywords: cable-stayed bridges, optimization, seismic action, concrete, cable forces, sizing design variables, shape design variables.

Abstract
An optimization-based strategy for designing concrete cable-stayed bridges under seismic action is presented. An initial designs module provides a convex optimization algorithm with multiple starting solutions from which local optimum solutions are obtained and the least cost solution is selected as the optimum design. The three-dimensional analysis considers dead loads and road traffic live loads, geometrical nonlinearities and time-dependent effects. The modal response spectrum approach is used for seismic analysis. The design is formulated as the cost minimization subject to constraints on the displacements and stresses considering service and strength criteria defined according to the Eurocodes provisions. A constraint aggregation approach is adopted to solve the problem through the minimization of a convex scalar function obtained by an entropy-based approach. The discrete direct method is used for sensitivity analysis. The 64 design variables are the deck and towers’ sizes, the cable-stays' cross-sectional areas and prestressing forces, and the towers’ height. The optimization of a 312 m span bridge illustrates the features and applicability of the proposed strategy. The optimum design features a deck slenderness of 1/130 and a height of the towers (above the deck)-to-main span ratio of 0.205.

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