之字形的
无量纲量
螺旋(铁路)
惯性
物理
垂直的
不稳定性
振荡(细胞信号)
运动(物理)
雷诺数
平面的
机械
坠落(事故)
经典力学
材料科学
凝聚态物理
几何学
数学分析
数学
计算机图形学(图像)
计算机科学
环境卫生
湍流
生物
医学
遗传学
作者
Cunbiao Lee,Zhuang Su,Hongjie Zhong,Shiyi Chen,Ming-De Zhou,Jiezhi Wu
摘要
Abstract The free-fall motion of a thin disk with small dimensionless moments of inertia ( ${I}^{\ast } \lt 1{0}^{- 3} $ ) was investigated experimentally. The transition from two-dimensional zigzag motion to three-dimensional spiral motion occurs due to the growth of three-dimensional disturbances. Oscillations in the direction normal to the zigzag plane increase with the development of this instability. At the same time, the oscillation of the nutation angle decreases to zero and the angle remains constant. The effects of initial conditions (release angle) were investigated. Two kinds of transition modes, zigzag–spiral transition and zigzag–spiral–zigzag intermittence transition, were observed to be separated by a critical Reynolds number. In addition, the solution of the generalized Kirchhoff equations shows that the small ${I}^{\ast } $ is responsible for the growth of disturbances in the third dimension (perpendicular to the planar motion).
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