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Effect of fractionally damped compliance elements on amplitude sensitive dynamic stiffness predictions of a hydraulic bushing

机译:分数阻尼柔量元素对液压衬套振幅敏感动态刚度预测的影响

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Hydraulic bushings exhibit significant amplitude dependent behavior which cannot be captured with the linear time-invariant system theory. Accordingly, Fredette et al. (2016) have proposed a nonlinear model, but the amplitude sensitivity has not been adequately described as it is affected by multiple inherent design features. To further improve the predictive capability of nonlinear models, this article extends the prior work by including two key dissipation effects within the (elastomeric) fluid compliance chambers. First, the conventional fluid compliance element is replaced by an equivalent mechanical spring representing the nonlinear elasticity of the pumping chambers. Fractional calculus based and friction-type damping elements are added in parallel to the nonlinear spring elements of pumping chambers. Second, improved quasi-linear models are proposed at four sinusoidal excitation amplitudes, demonstrating amplitude sensitivity in model parameters. Third, new nonlinear models are proposed and numerically simulated, predicting dynamic stiffness magnitudes and loss angles at multiple excitation amplitudes. The sensitivity of dynamic properties to the fractional and frictional damping parameters is qualitatively evaluated. Finally, both quasi-linear and nonlinear models are experimentally validated and are found to be superior to the ones in the literature.
机译:液压衬套表现出明显的振幅相关行为,而线性时不变系统理论无法捕捉到。因此,Fredette等。 (2016年)提出了一个非线性模型,但由于它受到多个固有设计特征的影响,因此尚未充分描述振幅灵敏度。为了进一步提高非线性模型的预测能力,本文通过在(弹性)流体柔度室内包含两个关键的耗散效应来扩展先前的工作。首先,用等效的机械弹簧代替传统的流体顺应性元件,该机械弹簧代表泵室的非线性弹性。与分数阶微积分和摩擦型阻尼元件平行添加到泵室的非线性弹簧元件中。其次,提出了四个正弦激励振幅的改进的拟线性模型,证明了模型参数中的振幅敏感性。第三,提出了新的非线性模型并进行了数值模拟,预测了多个激励振幅下的动态刚度大小和损失角。定性评估了动态特性对分数和摩擦阻尼参数的敏感性。最后,准线性模型和非线性模型均经过实验验证,并被认为优于文献中的模型。

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