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Analytical and Numerical Techniques for Solving Laplace and Poisson Equations in a Tubular Permanent Magnet Actuator: Part II. Schwarz–Christoffel Mapping

机译:管状永磁致动器中Laplace和Poisson方程的解析和数值技术:第二部分。 Schwarz–Christoffel映射

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摘要

In Part I of the paper, we derive a semianalytical framework for the magnetic field calculation in the air gap of a tubular permanent-magnet (PM) actuator. We also make an extension for skewed topologies. However, the slotting effect and its related cogging force cannot be determined in a straightforward way. Therefore, in Part II, we apply the Schwarz–Christoffel (SC) conformal mapping method to one pole-pair of the tubular PM actuator. This mapping allows for field calculation in a domain where standard field solutions can be used. In this way, slotting effects can be taken into account; however, skewing cannot be implemented directly. The SC-conformal mapping method is valid only for two-dimensional Cartesian domains. We therefore apply a special transformation from the cylindrical to the Cartesian coordinate system to describe the tubular actuator as a linear actuator.
机译:在本文的第一部分中,我们推导了用于计算管状永磁体(PM)执行器气隙中磁场的半分析框架。我们还对偏斜拓扑进行了扩展。然而,开槽效果及其相关的齿槽力不能以直接的方式确定。因此,在第二部分中,我们将Schwarz-Christoffel(SC)共形映射方法应用于管状PM执行器的一个极对。该映射允许在可以使用标准现场解决方案的域中进行现场计算。这样,可以考虑开槽效应。但是,倾斜不能直接实现。 SC保形映射方法仅对二维笛卡尔域有效。因此,我们应用了从圆柱坐标系到笛卡尔坐标系的特殊转换,将管状执行器描述为线性执行器。

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