Stochastic synchronization of rotating parametric pendulums

被引:0
|
作者
Panagiotis Alevras
Daniil Yurchenko
Arvid Naess
机构
[1] Heriot-Watt University,Institute of Mechanical, Process and Energy Engineering
[2] NTNU,Department of Mathematical Sciences
来源
Meccanica | 2014年 / 49卷
关键词
Coupled; Parametric; Pendulum; Stochastic; Wave energy; Synchronization;
D O I
暂无
中图分类号
学科分类号
摘要
In this paper synchronization of two pendulums mounted on a mutual elastic single degree-of-freedom base is examined. The response of the pendulums is considered when their base is externally excited by a random phase sinusoidal force, thus leading to stochastic parametric excitation of the pendulums. The target is for the pendulums to establish and preserve rotary response since this study is motivated by a recently proposed ocean wave energy extraction concept where the heaving motion of waves excites a pendulum’s hinge point. Since the wave bobbing motion is random the system’s excitation is modelled as a narrow-band stochastic process. Mounting two pendulums on the same elastic base creates a coupling between them through their interaction with the base, providing a path for energy exchange between them. The dynamic response of the pendulums is numerically investigated with respect to establishment of rotations as well as identification of synchronization with the pendulums characteristics spanning along non-identical parameters.
引用
收藏
页码:1945 / 1954
页数:9
相关论文
共 50 条
  • [31] GLOBALLY IMPULSIVE ASYMPTOTICAL SYNCHRONIZATION OF DELAYED CHAOTIC SYSTEMS WITH STOCHASTIC PERTURBATION
    He, Danhua
    Xu, Liguang
    ROCKY MOUNTAIN JOURNAL OF MATHEMATICS, 2012, 42 (02) : 617 - 632
  • [32] Stochastic synchronization of neurons: the topological impacts
    Sharma, Saurabh Kumar
    Malik, Md Zubbair
    Singh, R. K. Brojen
    BIOINFORMATION, 2018, 14 (09) : 504 - 510
  • [33] Synchronization Phenomena of Two Coupled Chaotic Circuits Using Stochastic Coupling
    Hattori, Takahiro
    Uwate, Yoko
    Nishio, Yoshifumi
    2023 20TH INTERNATIONAL SOC DESIGN CONFERENCE, ISOCC, 2023, : 229 - 230
  • [34] Synchronization in Stochastic Biochemical Oscillators Subject to Common Multiplicative Extrinsic Noise
    MacLaurin, James N.
    Vilanova, Pedro A.
    SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS, 2021, 20 (03) : 1253 - 1276
  • [35] Synchronization of coupled stochastic oscillators: The effect of topology
    Amitabha Nandi
    Ram Ramaswamy
    Pramana, 2008, 70 : 1165 - 1174
  • [36] A Stochastic Complex Dynamical Network and Its Synchronization
    He, Tong-jun
    Shi, Zhengping
    ADVANCES IN NEURAL NETWORKS - ISNN 2009, PT 1, PROCEEDINGS, 2009, 5551 : 164 - 174
  • [37] Synchronization of coupled stochastic limit cycle oscillators
    Medvedev, Georgi S.
    PHYSICS LETTERS A, 2010, 374 (15-16) : 1712 - 1720
  • [38] SYNCHRONIZATION OF COUPLED STOCHASTIC SYSTEMS WITH MULTIPLICATIVE NOISE
    Shen, Zhongwei
    Zhou, Shengfan
    Han, Xiaoying
    STOCHASTICS AND DYNAMICS, 2010, 10 (03) : 407 - 428
  • [39] Synchronization of Complex Dynamical Networks with Stochastic Delays
    Yi, Jing-Wen
    Wang, Yan-Wu
    Xiao, Jiang-Wen
    Song, Yang
    PROCEEDINGS OF THE 31ST CHINESE CONTROL CONFERENCE, 2012, : 1095 - 1100
  • [40] NORMAL DEVIATION OF SYNCHRONIZATION OF STOCHASTIC COUPLED SYSTEMS
    Liu, Jicheng
    Zhao, Meiling
    DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B, 2022, 27 (02): : 1029 - 1054