The theory of dynamic vibration absorber(DVA)was applied to restrain the vibration of carbody for high-speed electric multiple unit(EMU).The carbody was modeled as an Euler-Bernoulli beam with the equipment mounted on...The theory of dynamic vibration absorber(DVA)was applied to restrain the vibration of carbody for high-speed electric multiple unit(EMU).The carbody was modeled as an Euler-Bernoulli beam with the equipment mounted on the chassis regarded as a DVA.Suspension parameters of the equipment were optimized based on the modal analysis of the beam and parameter optimization of the DVA.Vertical motion equations of the carbody and equipment were derived to study the effect of the suspension parameters on the vibration of carbody,which included the suspension frequency,damping ratio,mounting position and mass.Then a 3D rigid-flexible coupled vehicle system dynamics model was built to simulate the response of carbody and equipment to track excitation.The results show that the equipment mounted on the carbody chassis can be regarded as a DVA to reduce the flexible vibration of carbody,and the optimum suspension frequency can be calculated theoretically with the first-order vertical bending mode of carbody considered.Heavy equipment should be mounted to the carbody center as close as possible to obtain a significant vibration reduction,while light equipment has quite limited contribution to that.Also,a laboratory test was conducted on the full-scale test rig which shows a good agreement with the theoretical analysis and dynamic simulations.The faster the vehicle runs,the more significant are the advantages of the elastic suspension.展开更多
该文提出了一种基于任意组合的DVA(displacement,velocity and acceleration)及输入激励识别时变系统物理参数的子空间方法。该方法以任意组合的位移、速度、加速度(DVA)随机响应信号为测量信息,仅利用一组输入、输出信号组成Hankel矩阵...该文提出了一种基于任意组合的DVA(displacement,velocity and acceleration)及输入激励识别时变系统物理参数的子空间方法。该方法以任意组合的位移、速度、加速度(DVA)随机响应信号为测量信息,仅利用一组输入、输出信号组成Hankel矩阵,通过奇异值分解的方法识别出等效状态的系统矩阵,然后运用推导出来的通用时变系统的转换矩阵,将等效状态系统矩阵转换成为实际物理状态下的系统矩阵,从而识别出实际系统的质量矩阵、刚度矩阵、阻尼矩阵。以二自由度弹簧-质量-阻尼模型为算例,研究了突变、线性变化和周期变化三种变化形式下物理参数的识别,并讨论了不同噪信比下噪声对识别结果的影响,仿真算例验证了该方法的正确性和有效性。展开更多
基金supported by the National Science and Technology Support Program of China(2009BAG12A01-A02)the New Century Excellent Talents of Ministry of Education funded project(NCET-10-0664)+2 种基金the National Natural Science Foundation of China(Grant No.61134002)the National Basic Research Program of China("973"Program)(Grant No.2011CB711106)China Postdoctoral Science Foundation funded project(No:2014M550471)
文摘The theory of dynamic vibration absorber(DVA)was applied to restrain the vibration of carbody for high-speed electric multiple unit(EMU).The carbody was modeled as an Euler-Bernoulli beam with the equipment mounted on the chassis regarded as a DVA.Suspension parameters of the equipment were optimized based on the modal analysis of the beam and parameter optimization of the DVA.Vertical motion equations of the carbody and equipment were derived to study the effect of the suspension parameters on the vibration of carbody,which included the suspension frequency,damping ratio,mounting position and mass.Then a 3D rigid-flexible coupled vehicle system dynamics model was built to simulate the response of carbody and equipment to track excitation.The results show that the equipment mounted on the carbody chassis can be regarded as a DVA to reduce the flexible vibration of carbody,and the optimum suspension frequency can be calculated theoretically with the first-order vertical bending mode of carbody considered.Heavy equipment should be mounted to the carbody center as close as possible to obtain a significant vibration reduction,while light equipment has quite limited contribution to that.Also,a laboratory test was conducted on the full-scale test rig which shows a good agreement with the theoretical analysis and dynamic simulations.The faster the vehicle runs,the more significant are the advantages of the elastic suspension.
文摘该文提出了一种基于任意组合的DVA(displacement,velocity and acceleration)及输入激励识别时变系统物理参数的子空间方法。该方法以任意组合的位移、速度、加速度(DVA)随机响应信号为测量信息,仅利用一组输入、输出信号组成Hankel矩阵,通过奇异值分解的方法识别出等效状态的系统矩阵,然后运用推导出来的通用时变系统的转换矩阵,将等效状态系统矩阵转换成为实际物理状态下的系统矩阵,从而识别出实际系统的质量矩阵、刚度矩阵、阻尼矩阵。以二自由度弹簧-质量-阻尼模型为算例,研究了突变、线性变化和周期变化三种变化形式下物理参数的识别,并讨论了不同噪信比下噪声对识别结果的影响,仿真算例验证了该方法的正确性和有效性。
