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Civil-Comp Conferences
ISSN 2753-3239
CCC: 10
PROCEEDINGS OF THE EIGHTEENTH INTERNATIONAL CONFERENCE ON CIVIL, STRUCTURAL AND ENVIRONMENTAL ENGINEERING COMPUTING
Edited by: P. Iványi, J. Kruis and B.H.V. Topping
Paper 4.5

Optimization of Combined Cable-Stayed Concrete Bridges

A. Martins1, S. Monteiro2 and L. Simões1

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

Full Bibliographic Reference for this paper
A. Martins, S. Monteiro, L. Simões, "Optimization of Combined Cable-Stayed Concrete Bridges", in P. Iványi, J. Kruis, B.H.V. Topping, (Editors), "Proceedings of the Eighteenth International Conference on Civil, Structural and Environmental Engineering Computing", Civil-Comp Press, Edinburgh, UK, Online volume: CCC 10, Paper 4.5, 2025,
Keywords: cable-stayed bridges, under-deck cable-stayed bridges, combined cable-stayed bridges, optimization, concrete, cable prestressing forces, sizing design variables, shape design variables.

Abstract
This paper presents an optimization-based approach for the automated design of combined cable-stayed concrete bridges. This approach combines an automated multi-start procedure with a gradient-based algorithm to solve the original non-convex optimization problem. The finite element method is used for the three-dimensional analysis considering dead load, road traffic live load and concrete time-dependent effects. The design is formulated as a cost minimization problem subject to constraints on the displacements and stresses considering service and strength criteria defined according to the provisions of the Eurocodes. A constraint aggregation approach is adopted to solve this problem by minimizing a convex scalar function obtained through an entropy-based approach. The discrete direct method of sensitivity analysis provides the structural response to changes in the design variables. The design variables are the deck and tower sizes, the cable-stays' and under-deck cables’ prestressing forces and cross-sectional areas, the tower height, the maximum strut length and the distance from the tower to the backstays’ anchor point. The optimization of a 90 m span bridge illustrates the features and applicability of the proposed approach. The optimum design features a deck slenderness of 1/72.1, maximum strut length-to-span ratio of 1/10.8 and height of the tower-to-span ratio of 1/4.4.

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