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IMBALANCE RESPONSE OF NONLINEAR ROTOR-SFD DYNAMIC SYSTEMS WITH STRUCTURE MODELLED AS FRFS USING HARMONIC BALANCE METHOD

机译:基于谐波平衡法的结构为FRFS的非线性转子-SFD动力系统不平衡响应

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Squeeze-film-dampers (SFDs) used to couple rotor dynamic systems to linear static structures, such as those in aircraft engines and turbochargers, are often approximated as linear connections in dynamic simulations. Linearized stiffness and damping coefficients of the SFDs can be reasonably estimated for circular centered orbits. Selection of linearized properties for the SFD is challenged under more general whirling conditions, such as those occurring in non-centered dampers with steady gravity loading. In this paper, an efficient method for coupling the rotor system to a static structure modeled as frequency-response-functions (FRFs) through nonlinear SFDs is illustrated. The harmonic balance method (HBM) with arc length continuation technique is employed in the frequency domain to obtain the system periodic response. Degrees-offreedom participating in the non-linear SFD model, when separated from the remaining linear degrees-of-freedom, are expanded in terms of Fourier coefficients. The algorithm allows the Fourier coefficients approximating the nonlinearity to be iteratively determined at each frequency of interest. The approach has a tremendous time advantage over a traditional nonlinear transient analysis. The method can be used to efficiently predict vibration response on the engine static structure to typical imbalance on the rotors to assess the risk of meeting the low vibration requirements typical of new designs. The prediction includes the primary driving frequencies and their harmonics in the vibration estimate. A flexible rotor system connected to structure through an SFD is used to demonstrate the approach and discuss the impact of results.
机译:用于将转子动态系统耦合到线性静态结构(例如飞机发动机和涡轮增压器中的线性静态结构)的挤压膜阻尼器(SFD)在动态模拟中通常近似为线性连接。对于圆心轨道,可以合理地估计SFD的线性刚度和阻尼系数。在更普遍的旋转条件下,例如那些在具有稳定重力载荷的非定心减震器中发生的情况下,SFD线性特性的选择面临挑战。在本文中,说明了一种通过非线性SFD将转子系统耦合到建模为频率响应函数(FRF)的静态结构的有效方法。在频域中采用具有弧长连续技术的谐波平衡法(HBM)来获得系统的周期性响应。当与剩余的线性自由度分开时,参与非线性SFD模型的自由度会根据傅立叶系数进行扩展。该算法允许在每个感兴趣的频率处迭代确定近似非线性的傅立叶系数。与传统的非线性瞬态分析相比,该方法具有巨大的时间优势。该方法可用于有效地预测发动机静态结构对转子典型失衡的振动响应,以评估满足新设计典型的低振动要求的风险。该预测在振动估计中包括主要驱动频率及其谐波。通过SFD连接到结构的柔性转子系统用于演示该方法并讨论结果的影响。

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