童昕. 粘弹阻尼结构频响函数计算的高精度模态展开法[J]. 工程力学, 2000, 17(5): 74-78,1.
引用本文: 童昕. 粘弹阻尼结构频响函数计算的高精度模态展开法[J]. 工程力学, 2000, 17(5): 74-78,1.
TONG Xin. AN ACCURATE MODAL SUPERPOSITION METHOD FOR CALCULATING FREQUENCY RESPONSE FUNCTION OF VISCOELASTICALLY DAMPED STRUCTURES[J]. Engineering Mechanics, 2000, 17(5): 74-78,1.
Citation: TONG Xin. AN ACCURATE MODAL SUPERPOSITION METHOD FOR CALCULATING FREQUENCY RESPONSE FUNCTION OF VISCOELASTICALLY DAMPED STRUCTURES[J]. Engineering Mechanics, 2000, 17(5): 74-78,1.

粘弹阻尼结构频响函数计算的高精度模态展开法

AN ACCURATE MODAL SUPERPOSITION METHOD FOR CALCULATING FREQUENCY RESPONSE FUNCTION OF VISCOELASTICALLY DAMPED STRUCTURES

  • 摘要: 本文建立了粘弹阻尼结构频响函数计算的高精度模态展开法。文中表明,用模态展开法计算粘弹阻尼结构的频响函数,只取少数低阶振动模态时,计算误差较大。本文用低阶振动模态和系统矩阵,表达高阶振动模态和蠕变模态对粘弹阻尼结构频响函数的贡献,修正计算误差。该方法可以显著提高计算精度,对计算量的增加不大。文中给出算例,表明了本文提出方法的正确性和有效性。

     

    Abstract: An accurate modal superposition method for calculating frequency response function of viscoelastically damped structures is put forward. As shown in this paper, the errors of calculation are considerable, while only a few of low-frequency vibrating modes are used in modal superposition for calculating frequency response function of viscoelastically damped structures. The contribution of high- frequency vibrating modes and creeping modes to frequency response function of viscoelastically damped structures is expressed by the low- frequency vibrating modes and the system matrixes, and the errors of calculation are corrected. In this method, the calculation precision can be improved greatly with limited increase of computational effort. A numerical example is given, which demonstrates the correctness and efficiency of the present method.

     

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