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Vibration and stability of a non-prismatic column compressed by non-conservative forces in non-linear creep conditions

机译:非线性蠕变条件下非保守力压缩的非棱柱的振动和稳定性

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The paper deals with the problem of vibrations and stability of a non-prismatic column compressed by the follower force. The material of the column is characterized by Rabotnov's strain hardening non-linear creep law. It is assumed that the stress and strain in the basic state (e.g., pure compression) are subject to slight variation due to small vibrations. Thus, it is possible to linearize the creep law with respect to these variations so that the linear equations of motion can be obtained. They allow determination of the relationship between the real and imaginary parts of complex frequency and the compressive force (characteristic curves). The behaviour of characteristic curves for several types of non-prismatic columns have been examined and presented in numerous figures. Additionally, some parametrical optimization procedures have been performed. (C) 2001 Academic Press. [References: 22]
机译:本文研究了随动力压缩的非棱柱的振动和稳定性问题。立柱的材料以Rabotnov的应变硬化非线性蠕变定律为特征。假定由于小振动,基本状态下的应力和应变(例如,纯压缩)会略有变化。因此,可以使关于这些变化的蠕变定律线性化,从而可以获得运动的线性方程。它们允许确定复数频率的实部和虚部与压缩力(特性曲线)之间的关系。已经检查了多种类型的非棱柱的特征曲线的行为,并在许多图中进行了介绍。另外,已经执行了一些参数优化程序。 (C)2001学术出版社。 [参考:22]

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