不稳定性
吸引子
分叉
振荡(细胞信号)
混乱的
切线
非线性系统
物理
分岔图
补语(音乐)
机械
经典力学
理论(学习稳定性)
统计物理学
数学分析
数学
计算机科学
几何学
表型
机器学习
人工智能
量子力学
基因
化学
互补
生物化学
遗传学
生物
作者
Nestor E. Sanchez,A. H. Nayfeh
出处
期刊:International shipbuilding progress
[IOS Press]
日期:1990-10-01
卷期号:37 (411): 247-272
被引量:50
摘要
An analytical-numerical technique is used to predict the qualitative changes taking place as one of the parameters is slowly changed. Analog- and digital-computer simulations confirm the accuracy of the predictions and complement the qualitative peculiarities of the dynamics. The results of the analysis and computer simulations are summarized in a bifurcation diagram that displays the instability boundaries. It is found that very dangerous resonant regions cannot be predicted by using the linearized equation. Capsizing is found to occur via two distinct scenarios: one evolving from a large oscillation through a disappearance of a chaotic attractor (crises), and a second, potentially more dangerous, developing from a small oscillation through a sudden tangent instability
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