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永磁同步电机的分数阶建模方法 被引量:4

Method of Fractional-order Model for PMSM
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摘要 将永磁同步电机(permanent magnet synchronous motor,PMSM)整数阶模型推广到分数阶,构造结构相同的分数阶电机模型。针对整数阶电机模型,基于遗传算法设计最优PID控制器,将所设计最优PID控制器作用于分数阶模型。通过调节分数阶模型分数阶次可得到电机调速系统的一簇阶跃响应曲线,选取该簇曲线中动静态特性相对最好的曲线所对应的分数阶次作为永磁同步电机的分数阶模型阶次,从而构造出永磁同步电机的分数阶模型。通过软件仿真和结果分析可得本文所构造的分数阶永磁同步电机模型具有更好的动静态特性和描述效果。 Extending the integer order to fractional order on the based of the structure of the original PMSM model.Genetic algorithm is used to design optimal PID controller for the integer order model of PMSM.Then the designed optimal PID controller is applied to the fractional order model of PMSM,we can obtain a cluster of the step response for the speed governance system of PMSM by adjusting the fractional orders of fractional order model.We choose one curve that responds the best dynamic and static characters as the fractional order of the fractional order model of PMSM,obtaining the fractional order model of PMSM.Simulation results show that the fractional order model of PMSM has better time domain performance and description.
作者 那景童 张旭秀 NA Jing-tong;ZHANG Xu-xiu(School of Electrical and Information,Dalian Jiaotong university,Dalian,Liaoning 116028,China)
出处 《计算技术与自动化》 2018年第1期25-30,共6页 Computing Technology and Automation
基金 国家科技支撑计划资助项目(2015BAF20B02) 国家自然科学基金资助项目(61471080)
关键词 电机模型 分数阶模型 最优PID 调速系统 动静态特性 motor model fractional order model optimal PID speed governance system dynamic and static performance
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  • 1赵益波,罗晓曙,方锦清,汪秉宏.电压反馈型DC-DC变换器的稳定性研究[J].物理学报,2005,54(11):5022-5026. 被引量:32
  • 2周兰凤,洪炳熔.用基于知识的遗传算法实现移动机器人路径规划[J].电子学报,2006,34(5):911-914. 被引量:27
  • 3薛定宇,陈阳泉.控制数学问题的MATLAB求解[M].北京:清华大学出版社,2009.
  • 4Torvik P J,Bagley R L.On the appearance of the fractio-nal derivative in the behavior of real material[J].AppliedMechanics,1984,51(2):294-298.
  • 5Podlubny I.Fractional-order systems and controllers[J].IEEE Transactions on Automatic Control,1999,44(1):208-214.
  • 6Vinagre Blas M,Chen Yang-quan.Fractional calculus ap-plications in automatic control and robotics[C]∥Pro-ceeding of the 41st IEEE CDC2002 Tutorial Workshop.Las Vegas:IEEE,2002:145-174.
  • 7Luo Ying,Li Hong-sheng,Chen Yang-quan.Fractional or-der proportional and derivative controller synthesis for aclass of fractional order systems:tuning rule and hard-ware-in-the-loop experiment[C]∥Proceedings of the48th IEEE Conference on Decision and Control and the28th Chinese Control Conference.Shanghai:IEEE,2009:5460-5465.
  • 8Chen Y Q,Dou H F,Vinager B M,et al.A robust tuningmethod for fractional order PI controllers[C]∥Procee-dings of the 2nd IFAC Workshop on Fractional Differenti-ation and Its Applications.Porto:Hindawi Publishing Cor-poration,2006:19-21.
  • 9Li Hong-sheng,Luo Ying,Chen Yang-quan.A fractionalorder proportional and derivative(FOPD)motion control-ler:tuning rule and experiments[J].IEEE Transactionson Control Systems Technology,2010,18(2):516-520.
  • 10Oustaloup A,Sabatier J,Lanusse P.From fractional ro-bustness to CRONE control[J].Fractional Calculus andApplication Analysis,1999,2(1):1-30.

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