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Some Treatments of Fictitious Volume Charges in Nonlinear Magnetostatic Analysis by BIE

机译:BIE非线性静磁分析中虚拟体积电荷的一些处理

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The scalar potential formulation by the boundary integral equation approach is attractive for numerical analysis but has fatal drawbacks due to a multi-valued function in current excitation. We derive an all-purpose boundary integral equation with double layer charges as the state variable and apply it to nonlinear magnetostatic problems by regarding the nonlinear magnetization as fictitious volume charges. We investigate two approaches how to treat the fictitious charges. In discretization by the constant volume element, a surface loop current is introduced for the volume charge. By the linear volume element, the fictitious charges are evaluated on the condition that the divergence of the magnetic flux density is zero. We give a comparative study of these two approaches.
机译:通过边界积分方程方法的标量势公式对于数值分析很有吸引力,但由于电流激励中存在多值函数,因此存在致命的缺点。我们将双层电荷作为状态变量,导出了一个通用边界积分方程,并将非线性磁化视为虚拟体积电荷,将其应用于非线性静磁问题。我们研究了两种方法来处理虚拟费用。在通过恒定体积元素进行离散化时,会引入表面环路电流以用于体积电荷。通过线性体积元件,在磁通密度的散度为零的条件下评估虚拟电荷。我们对这两种方法进行了比较研究。

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