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轴向流中细长圆柱体的简化模型及动态特性分析 被引量:4

A simplified model for a slender flexible cylinder subjected to axial flow and its dynamic characteristics
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摘要 研究了轴向流中两端支承圆柱体的动态特性。对Modarres-Sadeghi等人建立的非线性运动微分方程进行了简化,得到细长圆柱体比较简单的非线性理论模型。利用简化后方程对系统的稳定性和屈曲、颤振等失稳现象进行了分析,其结果与Modarres-Sadeghi等人的相应结果不仅在定性趋势上完全相同,而且在一些关键分岔点(失稳点)的位置等定量数据也非常相近。 In this paper,the stability and nonlinear dynamics are studied for a slender flexible cylinder subjected to axial flow.A simple nonlinear equation of motion is obtained for the cylinder supported at both ends by simplifying the corresponding equation derived by Modarres-Sadeghi et al.The purpose of the paper is to explain,with this relatively simple nonlinear model,the flutter instability found by Paidoussis in experiment and to compare the results with those obtained by Modarres-Sadeghi et al.Using the equation simplified,numerical simulations are carried out for some dynamical behavior of the cylinder at the same parameter values given by Modarres-Sadeghi et al to compare the two results.It is shown that the present result is in good agreement qualitatively with that obtained by Modarres-Sadeghi et al,and in agreement quantitatively also for some values of bifurcation points.
出处 《振动工程学报》 EI CSCD 北大核心 2011年第1期26-30,共5页 Journal of Vibration Engineering
基金 国家自然科学基金(10872135)资助项目
关键词 轴向流 圆柱体 稳定性 颤振 非线性模型 axial flow cylinder stability flutter nonlinear model
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参考文献6

  • 1Paidoussis M P. Dynamics of cylindrical structures subjected to axial flow [J].Journal of Sound and Vibration, 1973, 29: 365--385.
  • 2Paidoussis M P, Grinevich E, Adamovic D, et al. Linear and nonlinear dynamics of cantilevered cylinders in axial flow. Part 1. Physical dynamics [J]. Journal Fluids and Structures, 2002, 16(6): 691-- 713.
  • 3Lopes J L, Paidoussis M P, Semler C. Linear and nonlinear dynamics of cantilevered cylinders in axial flow. Part 2: The equations of motion [J]. Journal Fluids and Structures, 2002, 16(6): 714--738.
  • 4Semler C, Lopes J L, Augu N, et al. Linear and non-linear dynamics of cantilevered cylinders in axial flow. Part 3: Nonlinear dynamics[J]. Journal Fluids and Structures, 2002, 16(6): 739--759.
  • 5Modarres-Sadeghi Y, Paidoussis M P, Semler C. A nonlinear model for an extensible slender flexible cylinder subjected to axial flow [J]. Journal Fluids and Structures, 2005, 21: 609--627.
  • 6Paidoussis M P. Fluid-Structure Instabilities: Slender Structures and Axial Flow [M]. V. 1, San Diego: Academic Press, 1998.

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