Improve the stability of the rolling bridge by changing the shape of the internal mechanism
DOI:
https://doi.org/10.54097/hset.v43i.7416Keywords:
bridge's overall stability, force analysis, Pythagorean theorem, calculation of degrees of freedom.Abstract
The London-designed Rolling Bridge inspired this study by Thomas Heatherwick to add stability to this bridge. This study aims to analyze what structures can increase the bridge's overall stability and determine the basic parameters. Finally, it revealed the structural type of this structure. This study uses force analysis, Pythagorean theorem and calculation of degrees of freedom to determine that the new structure is more stable than the original structure. In the study, the total length and number of segments were assumed to be constant to study the effect on geometry and static height during deployment. The study concluded that when the bridge's internal structure is triangular, the bridge is more stable than the original design in the folded state—the internal structure changes from triangular to trapezoidal when the bridge is extended to a horizontal position. When the bridge changes from the horizontal position to the folded state, the internal structure changes from trapezoidal to triangular. Meanwhile, hydraulic columns are mainly used to lift and bend bridges. Each structure has five nodes and five segments. Despite the increasing number and complexity of computations, the variable triangular structure is more stable than the fixed trapezoidal structure.
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References
Packman, R. (2005). The rolling bridge, Paddington basin. Structural Engineer, 83 (2).
Pinca, C. B., & Tirian, G. O. (2009). Research on increasing the lastingness of a rolling bridge. Wseas transactions on applied and theoretical mechanics, 1 (4), 115 - 124.
Pinca, C. B., Tirian, G. O., Socalici, A. V., & Ardelean, E. D. (2009). The optimization of the main beam for the resistance structure of an over-sized rolling bridge. In: The 9th WSEAS international conference on simulation, modelling and optimization. Budapest Hungary.pp86 - 91.
Sill, B. (2014). Parametric Study on the Rolling Truss Typology. Footbridge 2014-Past, Present & Future, London, 16 - 18 July 2014.
Siméon, T., Laumond, J. P., & Nissoux, C. (2000). Visibility-based probabilistic roadmaps for motion planning. Advanced Robotics, 14 (6), 477 - 493.
Jia R.M. (2014). Design and analysis of a hydraulic system for opening and closing bridges. Hydraulic Pneumatics and Sealing, (7), 20 - 21. (In Chinese).
Hong Y. (2022) Development of control system for large gear measurement. Master's electronic journal. Shenyang University of Technology (In Chinese).
Gibson, A. H. (1919). Hydraulics and its applications. London, Constable & company ltd, London.
Wang S, Ning P H, Wang R H, Le X G, Hu H Y & Zhou Y. (2022). Research on the overall node design optimization of the bearing position. Zhongwai Highway (03), pp. 74 - 79. (In Chinese).
You Y, Zhang Z T, &Guo Q. (2020). Comparison of load-bearing properties of two new honeycomb structures. The Hubei University of Technology Journal, 35 (1), 10 - 13. (In Chinese).
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