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Exact solution and dynamic buckling analysis of a beam-column system having the elliptic type loading

机译:具有椭圆型荷载的梁柱系统的精确解和动态屈曲分析

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摘要

This paper presents a closed form solution to the dynamic stability problem of a beam-column system with hinged ends loaded by an axial periodically time-varying compressive force of an elliptic type, i.e., a 1cn 2(τ, k 2) + a 2sn2(τ, k 2) + a 3dn2(τ, k 2). The solution to the governing equation is obtained in the form of Fourier sine series. The resulting ordinary differential equation is solved analytically. Finding the exact analytical solutions to the dynamic buckling problems is difficult. However, the availability of exact solutions can provide adequate understanding for the physical characteristics of the system. In this study, the frequency-response characteristics of the system, the effects of the static load, the driving forces, and the frequency ratio on the critical buckling load are also investigated. © 2010 Shanghai University and Springer-Verlag Berlin Heidelberg.
机译:本文提出了一种封闭形式的解决方案,它解决了铰链端受椭圆型轴向周期性时变压缩力即1cn 2(τ,k 2)+ a 2sn2加载的梁柱系统的动力稳定性问题。 (τ,k 2)+ 3dn2(τ,k 2)。以傅里叶正弦级数形式获得控制方程的解。所得的常微分方程通过解析求解。很难找到有关动态屈曲问题的精确解析解。但是,精确解决方案的可用性可以为系统的物理特性提供足够的了解。在这项研究中,还研究了系统的频率响应特性,静载荷,驱动力和频率比对临界屈曲载荷的影响。 ©2010上海大学和施普林格出版社柏林海德堡。

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