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New Results in Dynamics Stability Problems of Elastic Rods

机译:弹性杆动力学稳定性问题的新结果

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摘要

This article is about the nonlinear dynamic stability problems of the exact (Cosserat) theory of elastic rods. There is examined the general geometrically nonlinear theory with no restrictions on displacements and rotations being imposed. In this article, it is shown that the variational problem can be defined as the search for the stationary point of the Hamilton's functional. The new exact solutions of the stability problems for different types of the end fixities of the rod were obtained taking into account bending, shear and longitudinal stiffness.
机译:本文是关于弹性杆精确(Cosserat)理论的非线性动态稳定性问题。 研究了一般的几何非线性理论,对位移和旋转没有限制。 在本文中,显示了变分问题可以定义为汉密尔顿功能的静止点的搜索。 获得杆的不同类型的稳定性问题的新精确解决方案,以考虑弯曲,剪切和纵向刚度。

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