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APPLICATION OF VISCOELASTIC FLUIDS IN INDUSTRIAL DAMPERS

机译:粘弹性流体在工业阻尼器中的应用

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A nonlinear viscoelastic damper is designed for several industrial applications. The damper is structurally similar to typical commercial dampers and the design is based on the choice of the viscoelastic material used as damping agent in the damper. Given the rheological parameters of certain material known from experiments, the coefficients of Johnson-Segalman constitutive equation model for the material are evaluated by fitting the data. The problem is first formulated by writing the governing equations for the flow between two parallel flat plates, i.e. Couette flow. The velocity and stress are represented by symmetric and antisymmetric Chandrasekhar functions in space. Both inertia and normal stress effects are included. A numerical scheme is applied to solve the governing equations in time domain projected by Galerkin method. For given Reynolds number and viscosity ratio, two critical Weissenberg numbers are found at which an exchange of stability occurs between the Couette and other steady flows. The model is capable of predicting the nonlinear amplitude-dependent behavior of viscoelastic dampers under single and multiple-frequency excitations.
机译:非线性粘弹性阻尼器设计用于多种工业应用。该阻尼器在结构上与典型的商用阻尼器相似,并且该设计基于对在该阻尼器中用作阻尼剂的粘弹性材料的选择。给定实验已知的某些材料的流变参数,通过拟合数据评估该材料的Johnson-Segalman本构方程模型的系数。首先通过编写两个平行平板之间的流动(即库埃特流)的控制方程式来解决问题。速度和应力由空间中的对称和反对称Chandrasekhar函数表示。惯性和法向应力都包括在内。应用数值方法求解了由Galerkin方法投影的时域控制方程。对于给定的雷诺数和粘度比,发现了两个关键的魏森伯格数,在该数值下,库埃特流和其他稳定流之间发生了稳定性交换。该模型能够预测在单频和多频激励下粘弹性阻尼器的非线性振幅依赖行为。

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