内蒙古科技大学机械工程学院
纸质出版:2023
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闫洪波, 付鑫, 汪建新, 等. 分数阶阻尼GMA系统主共振振动特性研究[J]. 传感器与微系统, 2023,(5):65-68.
闫洪波, 付鑫, 汪建新, 等. 分数阶阻尼GMA系统主共振振动特性研究[J]. 传感器与微系统, 2023,(5):65-68. DOI: 10.13873/J.1000-9787(2023)05-0065-04.
为更精确表达超磁致伸缩致动器(GMA)的动力学特性,研究了含分数阶阻尼的GMA磁滞非线性系统的受迫振动。利用分数阶微积分描述GMA磁滞非线性系统的阻尼力,建立具有分数阶阻尼的GMA动力学方程;利用平均法得到GMA系统的近似解析解,对含有分数阶阻尼的GMA系统进行主共振分析,得到系统稳定时的条件和幅频响应方程。使用MATLAB软件分析分数阶阻尼力对系统动力学的影响,对系统主共振幅频响应的解析解与数值解进行比较,发现两者符合程度较高;详细分析分数阶阻尼对GMA磁滞非线性系统主共振幅频响应的影响,相比于整数阶系统得到更为丰富的非线性现象,对控制和预测系统的输出响应具有重要意义。
超磁致伸缩致动器的电—磁—热基础理论研究与应用[D]. 张成明.哈尔滨工业大学,2013(01)
基于模型参考自适应控制的超磁致伸缩执行器控制策略与装置[D]. 钟颖.河南理工大学,2010(06)
车辆驱动桥加载实验台的自适应反推滑模控制研究[J]. 王慧;于慧.机电工程,2022(05)
基于自适应S速度轨迹的塔式起重机变幅定位与防摆控制研究[J]. 卢宁;宋鹏程.机电工程,2022(01)
超磁致伸缩驱动器磁滞非线性系统主共振分析[J]. 闫洪波;高鸿;郝宏波.兵器材料科学与工程,2020(01)
基于Galfenol合金的高灵敏度冲击力传感器[J]. 李波;杨家斌;舒亮;朱彦超;陈定方.机械工程学报,2019(08)
超磁致伸缩谐波电机致动器设计方法与特性研究[J]. 朱林剑;曹向峥;陆玉前.机械工程学报,2018(22)
Nonlinear vibration analysis of fractional viscoelastic Euler–Bernoulli nanobeams based on the surface stress theory[J]. M.Faraji Oskouie;R.Ansari;F.Sadeghi.Acta Mechanica Solida Sinica,2017(04)
微型振动式能量采集器研究进展[J]. 许卓;杨杰;燕乐;曹嘉峰;陈晓勇;丑修建.传感器与微系统,2015(02)
分数阶Duffng振子的超谐共振[J]. 申永军;杨绍普;邢海军.力学学报,2012(04)
超磁致伸缩致动器的磁滞非线性动态模型[J]. 曹淑瑛,王博文,闫荣格,黄文美,翁玲.中国电机工程学报,2003(11)
Fractional robust adaptive decoupled control for attenuating creep, hysteresis and cross coupling in a parallel piezostage[J]. Kang Shengzheng;Wu Hongtao;Yang Xiaolong;Li Yao;Pan Liang;Chen Bai.Mechanical Systems and Signal Processing,2021
A review of giant magnetostrictive injector (GMI)[J]. Guangming Xue;Peilin Zhang;Xinyue Li;Zhongbo He;Huaiguang Wang;Yining Li;Rong Ce;Wei Zeng;Ben Li.Sensors & Actuators: A. Physical,2018
Synchronization of the Chaotic Fractional-Order Genesio–Tesi Systems Using the Adaptive Sliding Mode Fractional-Order Controller[J]. Tabasi Mehran;Balochian Saeed.Journal of Control, Automation and Electrical Systems,2018
Fractional Derivative Constitutive Models for Finite Deformation of Viscoelastic Materials[J]. Fukunaga Masataka;Shimizu Nobuyuki.Journal of Computational and Nonlinear Dynamics,2015
Development of Magnetostrictive Resonant Torsional Vibrator[J]. Karafi, Mohammad Reza;Ghodsi, Mojtaba;Hojjat, Yousef.IEEE Transactions on Magnetics,2015
Dynamic modeling and adaptive vibration control study for giant magnetostrictive actuators[J]. Zhang Ting;Yang Bin Tang;Li Hong Guang;Meng Guang.Sensors & Actuators: A. Physical,2012
An in-pipe wireless swimming microrobot driven by giant magnetostrictive thin film[J]. Wei Liu;Xinghua Jia;Fuji Wang;Zhenyuan Jia.Sensors & Actuators: A. Physical,2010
Finite element analysis of vibrating linear systems with fractional derivative viscoelastic models[J]. Silvio Sorrentino;Alessandro Fasana.Journal of Sound and Vibration,2006
A Frequency-Domain Approach to Optimal Fractional-Order Damping[J]. Tom T. Hartley;Carl F. Lorenzo.Nonlinear Dynamics,2004
A Comparison of Numerical Methods Applied to a Fractional Model of Damping Materials[J]. Arsalan Shokooh.Journal of Vibration and Control,1999(3)
ON A GENERAL MODEL FOR DAMPING[J]. N.M.M. Maia;J.M.M. Silva;A.M.R. Ribeiro.Journal of Sound and Vibration,1998(5)
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