| 查看: 2768 | 回复: 7 | |||
| 当前只显示满足指定条件的回帖，点击这里查看本话题的所有回帖 | |||
[求助]
受迫duffing振子的吸引盆程序求助
|
|||
|
我在做一个受简谐激励力作用下duffing方程的研究，需要绘制其吸引域。目前查书和文献了解了一下吸引域的绘制方法，但是对编程还是没有头绪，能否提供一个duffing方程吸引域绘制的程序或者类似的程序让我参考一下？ 我所做的duffing方程为 dx=[x(2); F*cos(Omega*t)-(0.02*x(2)+x(1)+0.54/(1-0.54)*x(1)*(1-1/(sqrt(0.54^2+x(1).^2))))] F=0.01; Omega=0.54. 不胜感激各位高手的帮助！！！ |
回复此楼» 猜你喜欢
2026 WR青拔
已经有7人回复
-
291求调剂
已经有9人回复
-
一志愿中科大材料与化工，353分还有调剂学校吗
已经有9人回复
-
271求调剂
已经有37人回复
-
申博自荐
已经有3人回复
-
300求调剂
已经有10人回复
-
26年电池方向博士申请
已经有5人回复
-
急需调剂
已经有6人回复
-
RY：中国产出的科学垃圾论文，绝对数量和比例都世界第一
已经有18人回复
-
291求调剂
已经有8人回复
|
Roughly speaking, an attractor of a dynamical system is a subset of the state space to which orbits originating from typical initial conditions tend as time increases. It is very common for dynamical systems to have more than one attractor. For each such attractor, its basin of attraction is the set of initial conditions leading to long-time behavior that approaches that attractor. Thus the qualitative behavior of the long-time motion of a given system can be fundamentally different depending on which basin of attraction the initial condition lies in (e.g., attractors can correspond to periodic, quasiperiodic or chaotic behaviors of different types). Regarding a basin of attraction as a region in the state space, it has been found that the basic topological structure of such regions can vary greatly from system to system. In what follows we give examples and discuss several qualitatively different kinds of basins of attraction and their practical implications. 从scholarpedia上找到的解释。 |
5楼2017-03-10 14:24:22
2楼2017-03-08 16:38:00
3楼2017-03-08 20:53:25
小破0207
新虫 (著名写手)
- 应助: 0 (幼儿园)
- 金币: 17012.1
- 散金: 666
- 帖子: 1741
- 在线: 53.2小时
- 虫号: 3882370
- 注册: 2015-05-18
- 专业: 信号理论与信号处理
4楼2017-03-08 22:52:58
20