2021
DOI: 10.1515/secm-2021-0060
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Research on the mechanical model of cord-reinforced air spring with winding formation

Abstract: In this article, the parametric model for the stiffness characteristic and burst pressure of cord-reinforced air spring with winding formation is developed. Based on the non-geostrophic winding model and the assumption of cord cross-stability, the cord winding trajectory model of the capsule is established. Then, the anisotropic and nonlinear mechanics model of the capsule with complex cord winding trajectory variation characteristics is constructed by the classical thin-shell theory. The capsule state vector … Show more

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Cited by 6 publications
(7 citation statements)
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“…Based on the geometrical equation 29 , the physical equation 30 with variable winding trajectory, and the equilibrium Eq. ( 3), variables are offset and transformed to determine the conversion between η(φ) and ξ(φ) and the first-order differential equation as follows:…”
Section: Solving a Mechanical Model For The Bellowsmentioning
confidence: 99%
“…Based on the geometrical equation 29 , the physical equation 30 with variable winding trajectory, and the equilibrium Eq. ( 3), variables are offset and transformed to determine the conversion between η(φ) and ξ(φ) and the first-order differential equation as follows:…”
Section: Solving a Mechanical Model For The Bellowsmentioning
confidence: 99%
“…Therefore, the cord winding angle varies at different positions of the bellows in the air spring, making it much more complicated to construct a mechanical model for the bellows. Based on the non-geodesic winding model and the laminate theoretical model are combined to create the physical equations for the bellows of the air spring with variable cord winding characteristics 20 .…”
Section: Theoretical Modeling and Solvingmentioning
confidence: 99%
“…The physical equations 20 and geometrical equations 22 are substituted into Eq. ( 4 ) to obtain the first-order differential equation for the intermediate vector of displacement as follows: where C w ( φ ) is an eight-order coefficient matrix with the elements listed in the Appendix.…”
Section: Theoretical Modeling and Solvingmentioning
confidence: 99%
See 1 more Smart Citation
“…Wu et al [14] developed a dynamic stiffness model for air springs based on equivalent damping and hysteresis properties and presented a general method to identify key nonlinear parameters in the model, such as effective area, equivalent stiffness, airbag stiffness, and equivalent damping. Cheng et al [15] derived expressions for stiffness properties including the gap coefficient based on elastic thin-shell theory and presented a method for calculating the stiffness properties of diaphragm-type airbag oscillators. Based on non-moment theory of elastic thin shell, Gu et al [16] established the equilibrium equations and boundary conditions of the airbag and derived the equations for the internal forces in the latitudinal and longitudinal directions of the airbag.…”
Section: Introductionmentioning
confidence: 99%