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Structures theory of reluctance step motors

机译:磁阻步进电机的结构理论

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Reluctance step motors are obviously adapted to such functions, but the number of steps depends on the product of the numbers of phases and of rotor teeth. In usual structures (those with regularly displayed stator salient poles, slotted or not) these numbers must obey certain relations, so that many numbers of steps are impossible to obtain, including, obviously, all the odd numbers. This article generalizes the structures of step motors and presents the methods of designing motors with a "dissymmetrical" stator. The theory also includes the usual "symmetrical" structures as well. The authors intend to show the possibility of obtaining almost any number of steps by changing the regular, symmetrical disposition of the poles into an irregular, dissymmetrical one, which allows odd numbers of rotor teeth, in particular. They also build a simple theory of the generalized structures of salient pole step motors. Various examples of dissymmetrical motors are given, which provide peculiar numbers of steps that can be useful in specific applications (robotics, angular and linear measurements, etc.).
机译:磁阻步进电机显然适合于这种功能,但是步数取决于相数和转子齿的乘积。在通常的结构中(带有规则显示的定子凸极,有或没有开槽的定子),这些数字必须服从一定的关系,这样就不可能获得许多阶数,包括所有奇数。本文概述了步进电动机的结构,并提出了设计带有“非对称”定子的电动机的方法。该理论还包括通常的“对称”结构。作者打算展示通过将磁极的规则,对称布置更改为不规则,不对称的磁极来获得几乎任何数量的步骤的可能性,特别是允许奇数个转子齿。他们还建立了凸极步进电动机的通用结构的简单理论。给出了不对称电动机的各种示例,这些示例提供了可在特定应用(机器人,角度和线性测量等)中使用的特殊步数。

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