2006
DOI: 10.2514/1.15537
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Dynamic Characteristic Formulations for Jointed Space Structures

Abstract: New mathematical formulations are described for estimating the dynamic characteristics of deployable space structures. The two main effects of the structure joints are transitions in natural frequencies and energy dissipation. These effects are formulated individually by using a nonlinear spring model and friction-and impact-damping models. The total effects of the joints are obtained by integrating the models using energy loss factors. The formulations are quite efficient compared to numerical analyses becaus… Show more

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Cited by 16 publications
(5 citation statements)
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“…Fig. 1 Force diagram of a jointed beam [20] Fig. 2 Force diagram of a differential section of a joint [20] 2.1 Modeling for energy dissipation caused by friction Pressure is usually applied on a joint to improve the stiffness of the deployed structure.…”
Section: Friction Damping For Jointed Structuresmentioning
confidence: 99%
See 2 more Smart Citations
“…Fig. 1 Force diagram of a jointed beam [20] Fig. 2 Force diagram of a differential section of a joint [20] 2.1 Modeling for energy dissipation caused by friction Pressure is usually applied on a joint to improve the stiffness of the deployed structure.…”
Section: Friction Damping For Jointed Structuresmentioning
confidence: 99%
“…2 Force diagram of a differential section of a joint [20] 2.1 Modeling for energy dissipation caused by friction Pressure is usually applied on a joint to improve the stiffness of the deployed structure. To investigate the friction damping caused by the pressure, the force diagram of a jointed cantilever given by Yoshida [20] is shown in Fig. 1.…”
Section: Friction Damping For Jointed Structuresmentioning
confidence: 99%
See 1 more Smart Citation
“…Numerous works have been dedicated to the dynamic modeling and nonlinear analysis of this kind of structure [3][4][5][6], most of which tackle the joints in trusses as ideal joints ignoring the joint clearance. Joint clearance ensures that the structures can be successfully assembled and deployed [7] but leads to some unexpected influences, such as impact and friction, which affect the dynamic response, stability, and pointing accuracy of structures in orbit [8][9][10] as the primary sources of structural nonlinearity and damping. Therefore, joint clearance must be considered in modeling LDSS to improve model fidelity.…”
Section: Introductionmentioning
confidence: 99%
“…铰链的动力学特性在含铰结构动力学问题的研 究中尤为重要, 大量的理论分析及实验测量应用到了 铰的动力学特性的研究中. Yoshida [15] 对空间结构中的 含间隙铰进行了研究, 建立了铰的力学模型, 分析了 在间隙段到接触段过程中频率转换及能量耗散的机 理. Wang和Li [16] 研究了含间隙铰接两杆结构的非线性 动力学问题, 将结构简化为弹簧质量系统, 假设铰的 刚度为分段线性模式. Wang和Lion [17,18] 利用幅频响应 函数对机械结构中的铰的动力学参数进行了辨识, 辨 识过程中考虑到了环境的测量噪声.…”
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