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A Numerical Analysis on Nonlinear Radial Stiffness of Plane Supporting Spring and Its Combination

机译:平面支撑弹簧非线性径向刚度的数值分析及其组合

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Precision instrument and system for aeronautics and astronautics usually endure stronger impact or vibration under hostile environments, which results in the storage of more deformation energy within the isolators. Another necessary requirement comes from the limitation of the assembly space where larger isolator is unallowable. With its space-based adaptive performance of lower stiffness and bigger deformation energy, the plane supporting spring finds its wide application in fields like aeronautics, astronautics, etc. A series of Archimedes spiral plane supporting spring Finite element analysis (FEA) models are established in this study via ANSYS parameter design language (APDL) speedy modeling. The radial stiffness curves of both single and double spring combination are analyzed in detail. And the FEA results are fitted by MATLAB. Our findings reveal that there exists a relationship of trigonometric function between the combination stiffness and the combination angles. And regardless of the spiral directions being the same or not, the stiffness of the combined springs remains identical, with the same trigonometric curves.
机译:用于航空和航天器的精密仪器和系统通常在敌对环境下忍受更强的冲击或振动,这导致隔离器内的更变形能量。另一个必要的要求来自大会空间的限制,其中较大的隔离器不允许。凭借其基于空间的适应性性能,刚度和更大的变形能量,平面支撑弹簧在航空,航天器等领域中找到了广泛的应用。建立了一系列螺旋平面支撑弹簧有限元分析(FEA)模型的一系列Archimedes螺旋平面本研究通过ANSYS参数设计语言(APDL)快速建模。详细分析了单个和双弹簧组合的径向刚度曲线。 FEA结果由Matlab安装。我们的研究结果表明,在组合刚度和组合角之间存在三角函数的关系。并且无论螺旋方向相同,组合弹簧的刚度保持相同,具有相同的三角曲线。

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