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首页> 外文期刊>IEE Proceedings. Part A, Science, Measurement and Technology >Computation of the flux linkage of windings from magnetic scalar potential finite element solutions
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Computation of the flux linkage of windings from magnetic scalar potential finite element solutions

机译:用磁标量势有限元解计算绕组的磁链

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Formulas are derived for computing the flux linkage of windings modelled in finite element computations by regions with given current density. It is shown that, if there is a single winding only in the finite element model, its flux linkage is the ratio of the sum of the magnetic energy and co-energy to the winding current. Alternatively, if there are other current-carrying conductors present in the problem region, the sum of the energy and co-energy has to be supplemented by a surface integral of the product of the magnetic scalar potential and the flux density over a surface enclosing the winding. Finally, these formulas valid for current-carrying coils not embedded in one another are generalised to coils carrying no current and/or surrounding other coils with non-zero current. The results do not involve the magnetic vector potential and are hence useful if the finite element solution is in terms of a magnetic scalar potential. The relationships obtained are valid even if the problem is non-linear.
机译:推导了公式,用于通过给定电流密度的区域来计算有限元计算中建模的绕组磁链。结果表明,如果仅在有限元模型中存在单个绕组,则其磁链是磁能和余能之和与绕组电流之比。替代地,如果在问题区域中存在其他载流导体,则必须通过磁标量电势与通量密度的乘积的表面积分来补充能量和协能的总和,该磁通量标量与通量密度包围缠绕。最后,将这些对于不相互嵌入的载流线圈有效的公式推广为不带电流的线圈和/或以非零电流围绕其他线圈的线圈。该结果不涉及磁矢量势,因此如果有限元解以磁标量电势而言,则很有用。即使问题是非线性的,获得的关系也是有效的。

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