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Simple force expressions for idealized saturable poles and wedges

机译:理想的饱和杆和楔的简单力表达式

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Force expressions are presented for simple idealized magnetic pole geometries with (a) infinitely permeable pole material, (b) "square B/H" saturable pole material, and (c) "square M/H" saturable material, the third being the most realistic. The simplicity of the force expressions with saturation is surprising, and important conclusions can be drawn about the role of saturation, the effects of different iron saturation models, and details of the field. For example, for the fundamentally important saturable overlapping rectangular pole configuration, with saturable poles modeled as highly nonlinear, "square M/H" iron, the useful transverse force for positive overlaps is F=/spl mu//sub 0/M/sub s/F, twice a comparable value for infinitely permeable poles. This paper is an exploration of how far one can go, using a variety of analytical nonnumerical techniques, in determining fields and forces when saturation effects predominate. The results give useful insights not easily obtained from numerical solutions and provide exact results in certain cases.
机译:给出了简单理想化的磁极几何形状的力表达式,其中(a)无限导磁极材料,(b)“方B / H”可饱和磁极材料,以及(c)“方M / H”可饱和磁极材料,第三个是最大的现实的。带有饱和力的力表达式的简单性令人惊讶,并且可以得出有关饱和的作用,不同铁饱和模型的影响以及磁场细节的重要结论。例如,对于最重要的可饱和重叠矩形极点配置,将可饱和极点建模为高度非线性的“正方形M / H”铁,对于正重叠而言,有用的横向力为F = / spl mu // sub 0 / M / sub s / F,是无限渗透极的可比值的两倍。本文探讨了使用多种分析性非数值技术可以确定饱和效应占主导的场和力的程度。结果提供了一些有用的见解,这些见解很难从数值解中获得,并且在某些情况下可以提供准确的结果。

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