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Dynamic modeling and simulation of rigid-flexible coupling cable system by absolute nodal coordinate formulation
Xiaoyu Wang1, Jingchao Zhao2, Haofeng Wang2
1School of Mechanical Engineering and Automation, Northeastern University, Shenyang, 110819, People's Republic of China. wangxy@me.neu.edu.cn.
This study investigates rigid-flexible coupling cable systems. More rigid components stabilize flexible cables, while more flexible elements increase instability in large deformations.
Area of Science:
- Mechanical Engineering
- Computational Mechanics
- Dynamics and Control
Background:
- Large deformation analysis of coupled rigid-flexible cable systems is crucial for understanding complex dynamic behaviors.
- Existing numerical methods may face challenges in accurately simulating these systems.
Purpose of the Study:
- To develop and analyze a numerical strategy for simulating rigid-flexible coupling cable systems under large deformations.
- To investigate the influence of system parameters on the dynamic stability and motion of flexible cable bodies.
Main Methods:
- Utilized beam elements from absolute node coordinate formulation to model the flexible cable.
- Proposed an integration strategy combining Implicit Euler with the Minimum Residual Method (MINRES) for numerical solutions.
- Performed simulations to analyze the effects of rigid component distribution and flexible element length.
Main Results:
- Increasing the number and uniform distribution of rigid components enhances the stability of the flexible cable's swing.
- Increasing the number of flexible beam elements, with constant total cable length, amplifies nonlinear dynamics and reduces stability.
- System dynamics are significantly influenced by the configuration and number of rigid components and flexible element discretization.
Conclusions:
- The proposed Implicit Euler-MINRES integration strategy effectively simulates large deformation rigid-flexible cable systems.
- System design parameters, specifically the number and placement of rigid components, are critical for controlling flexible cable dynamics.
- Optimizing the discretization of flexible elements is essential for maintaining stability in dynamic analyses.
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