The mathematic model and numerical simulation of swing with parametric self-excited oscillation

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  • Department of Basic Sciences,Air Force Engineering University,Xi'an,Shaanxi,710051,China

Received date: 2019-03-01

  Revised date: 2019-07-03

  Online published: 2020-03-02

Abstract

The swing is regarded as a variable length simple pendulum. Based on the normalized Gauss function,the velocity of pendulum ball relative to pendulum rod is designed. On this basis,the nonlinear dynamic differential equation of swing is established,and the motion of swing is simulated numerically based on this mathematic model,the motion,work and energy transformation mechanism of swing are obtained.

Cite this article

YANG Bai-yu, WANG Cui-xiang, WANG Bin-ke, LI Chun-wang, FAN Qi, TIAN Chang-hui . The mathematic model and numerical simulation of swing with parametric self-excited oscillation[J]. College Physics, 2020 , 39(01) : 53 -56 . DOI: 10.16854 / j.cnki.1000-0712.190080

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