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Performances of dynamic vibration absorbers for beams subjected to moving loads

机译:动载荷作用下梁的动态减振器性能

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The goal of this work is a general assessment regarding the performances of linear and nonlinear dynamic vibration absorbers (DVAs) applied to the specific problem of moving loads or vehicles. The problem consists of a simply supported linear Euler-Bernoulli beam excited with a moving load/vehicle; a DVA is connected to the beam in order to reduce the vibrations. The moving vehicle is modeled by a single degree of freedom mass spring system. The partial differential equations governing the beam dynamics is reduced to a set of ordinary differential equations by means of the Bubnov-Galerkin method. A parametric analysis is carried out to find the optimal parameters of the DVA that minimize the maximum vibration amplitude of the beam. For the case of a moving vehicle, the energy absorbed by the DVA is evaluated. Comparisons among the performances of different types of linear and DVAs are carried out. The goal is to clarify if the use of nonlinearities in the DVAs can effectively improve their performances. The study shows that the most effective type of DVA for the test cases considered is the piecewise linear elastic restoring force.
机译:这项工作的目标是对线性和非线性动态吸振器(DVA)的性能进行总体评估,该吸振器应用于运动负载或车辆的特定问题。问题是由一个简单的支撑线性Euler-Bernoulli光束随移动的载荷/车辆激发而产生的。 DVA连接到梁以减少振动。运动车辆通过单自由度质量弹簧系统建模。利用Bubnov-Galerkin方法将控制射束动力学的偏微分方程简化为一组常微分方程。进行参数分析以找到使光束最大振动幅度最小的DVA最佳参数。对于行驶中的车辆,将评估DVA吸收的能量。对不同类型的线性和DVA的性能进行了比较。目的是弄清楚在DVA中使用非线性是否可以有效地改善其性能。研究表明,对于所考虑的测试用例,最有效的DVA类型是分段线性弹性恢复力。

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