基于采用稀土永磁和非稀土永磁组合励磁的磁钢结构,提出了一种并联磁路型的少稀土组合励磁永磁无刷电机。介绍了该电机的拓扑结构及运行原理,并在此基础上结合电机功率尺寸方程和励磁源等效方法,给出了电机的初始设计方法并优化确定了...基于采用稀土永磁和非稀土永磁组合励磁的磁钢结构,提出了一种并联磁路型的少稀土组合励磁永磁无刷电机。介绍了该电机的拓扑结构及运行原理,并在此基础上结合电机功率尺寸方程和励磁源等效方法,给出了电机的初始设计方法并优化确定了相关的设计参数。利用有限元方法深入分析了电机在空载和额定负载条件下的电磁性能。加工了1台5 k W样机,搭建试验平台进行了相关的试验,结果表明了该电机拓扑结构和优化设计方法的有效性。展开更多
A modified Lindstedt-Poincar＆#233; （LP） method for obtaining the resonance periodic solutions of nonlinear non-autonomous vibration systems is proposed in this paper. In the modified method, nonlinear non-autonomou...A modified Lindstedt-Poincar＆#233; （LP） method for obtaining the resonance periodic solutions of nonlinear non-autonomous vibration systems is proposed in this paper. In the modified method, nonlinear non-autonomous equa-tions are converted into a group of linear ordinary differential equations by introducing a set of simple transformations. An approximate resonance solution for the original equation can then be obtained. The periodic solutions of primary, super-harmonic, sub-harmonic, zero-frequency and combination resonances can be solved effectively using the modi-fied method. Some examples, such as damped cubic nonlinear systems under single and double frequency excitation, and damped quadratic nonlinear systems under double frequency excitation, are given to illustrate its convenience and effectiveness. Using the modified LP method, the first-order approximate solutions for each equation are obtained. By comparison, the modified method proposed in this paper produces the same results as the method of multiple scales.展开更多
文摘基于采用稀土永磁和非稀土永磁组合励磁的磁钢结构,提出了一种并联磁路型的少稀土组合励磁永磁无刷电机。介绍了该电机的拓扑结构及运行原理,并在此基础上结合电机功率尺寸方程和励磁源等效方法,给出了电机的初始设计方法并优化确定了相关的设计参数。利用有限元方法深入分析了电机在空载和额定负载条件下的电磁性能。加工了1台5 k W样机,搭建试验平台进行了相关的试验,结果表明了该电机拓扑结构和优化设计方法的有效性。
基金Supported by the National Natural Science Foundation of China(No.11172199)the Key Project of Tianjin Municipal Natural Science Foundation(No.11JCZDJC25400)
文摘A modified Lindstedt-Poincar＆#233; （LP） method for obtaining the resonance periodic solutions of nonlinear non-autonomous vibration systems is proposed in this paper. In the modified method, nonlinear non-autonomous equa-tions are converted into a group of linear ordinary differential equations by introducing a set of simple transformations. An approximate resonance solution for the original equation can then be obtained. The periodic solutions of primary, super-harmonic, sub-harmonic, zero-frequency and combination resonances can be solved effectively using the modi-fied method. Some examples, such as damped cubic nonlinear systems under single and double frequency excitation, and damped quadratic nonlinear systems under double frequency excitation, are given to illustrate its convenience and effectiveness. Using the modified LP method, the first-order approximate solutions for each equation are obtained. By comparison, the modified method proposed in this paper produces the same results as the method of multiple scales.
