振荡力驱动下振子有序运动的出现

Z. Rajilić, N. Stupar, Tatjana Vujičić, S. Lekić
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引用次数: 1

摘要

用Duffing方程对双摆、塔克振子和钢梁进行了计算实验。我们假设流体通过波动力驱动振荡器。所考虑的复杂运动是确定性混沌和随机性的结合。如果波动力的量足够大(与振子相互作用的流体粒子的数量就很大),振子的运动就变得有序。当考虑地球大气与周围空气相互作用的一部分时,在洛伦兹模型中也得到了类似的结果。
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EMERGENCE OF ORDERED MOTION OF THE OSCILLATOR DRIVEN BY FLUCTUATING FORCE
Computational experiments with double pendulum, Tacker’s oscillator and steel beam, described by Duffing equations, are performed. We assume that a fluid drives the oscillator by fluctuating force. The considered complex motion is a combination of deterministic chaos and stochasticity. If amount of the fluctuating force is large enough (the number of fluid particles interacting with the oscillator is then large), oscillator motion becomes ordered. Similar result is obtained in the Lorenz model, when considering a part of the Earth atmosphere interacting with surrounding air.
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