Related Experiment Videos
Geometrical nonlinear stability analyses of cable-truss domes
Bo-qing Gao1, Qun-Xin Lu, Shi-Lin Dong
1Department of Civil Engineering, Zhejiang University, Hangzhou 310027, China. bqgao@zjuem.zju.edu.cn
Journal of Zhejiang University. Science
|May 27, 2003
Summary
Adding cables, particularly diagonal ones, significantly enhances the critical load and stability of cable-truss domes. The rise-span ratio influences buckling modes, affecting structural integrity.
Area of Science:
- Structural Engineering
- Mechanical Engineering
- Computational Mechanics
Background:
- Cable-truss domes are efficient structures but susceptible to geometric nonlinearities.
- Understanding their stability is crucial for safe and economical design.
- Previous studies often focused on linear analysis or simpler configurations.
Purpose of the Study:
- To investigate the geometric nonlinear stability of cable-truss domes with varying cable distributions.
- To analyze the influence of different cable arrangements on critical load.
- To examine the effect of rise-span ratios on buckling behavior.
Main Methods:
- Nonlinear finite element analysis (FEA) was employed.
- Geometrical nonlinear stability was assessed.
- Various cable distributions and rise-span ratios were simulated.
Main Results:
- The addition of cables, especially diagonal ones, significantly increases the critical buckling load.
- The influence of tensional cables is more pronounced at smaller rise-span ratios.
- Buckling modes vary with the rise-span ratio, including global collapse, torsional buckling, and simultaneous global/lateral buckling.
Conclusions:
- Cable distribution is a key factor in enhancing the stability of cable-truss domes.
- The rise-span ratio critically affects the buckling behavior and failure modes.
- Optimizing cable layout and considering the rise-span ratio are essential for robust dome design.