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Steady-State Mathematical Modeling of a Five-Phase Induction Machine With a Combined Star/Pentagon Stator Winding Connection

机译:具有星形/五角形定子绕组连接的五相感应电机的稳态数学建模

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This paper presents the steady-state mathematical model of a five-phase induction machine with a combined star/pentagon connection. The connection splits the stator winding into two five-phase windings displaced in space by /10 and connected in a combined star/pentagon configuration. Recent work limited to an experimental investigation demonstrated that the connection possesses improved fault tolerance when compared to a conventional star-connected stator, as well as avoids the pentagon connection problems. Although the machine has five-phase terminals, it is intrinsically an asymmetrical ten-phase machine, which introduces additional subspaces in the machine's mathematical model. In order to theoretically investigate and thoroughly assess this connection against conventional connections, this paper introduces the steady-state mathematical model based on vector space decomposition and symmetrical component theory. Finite-element analysis is first used to investigate the different harmonic current components induced in the cage rotor circuit, upon which the effect of different subspaces can be clarified and the required transformation matrix from phase variables to their sequence components can be derived. The model is verified using a 1-kW prototype five-phase induction machine.
机译:本文介绍了具有星形/五边形组合的五相感应电机的稳态数学模型。该连接将定子绕组分成两个空间相隔/ 10的五相绕组,并以星形/五角形组合连接。限于实验研究的最新工作表明,与常规星形连接的定子相比,该连接具有改进的容错能力,并且避免了五边形连接问题。尽管该电机具有五相端子,但它本质上是一台不对称的十相电机,它在电机的数学模型中引入了额外的子空间。为了从理论上研究和评估这种连接与常规连接之间的关系,本文介绍了基于矢量空间分解和对称分量理论的稳态数学模型。首先使用有限元分析来研究笼型转子电路中感应出的不同谐波电流分量,在此基础上,可以阐明不同子空间的影响,并可以得出从相位变量到其序列分量的所需转换矩阵。使用1kW原型五相感应电机对模型进行验证。

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