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A 2-D Formulation for Eddy Current Anisotropic Problems With the Cell Method

机译:单元法求解涡流各向异性问题的二维公式

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The paper presents a formulation for two-dimensional anisotropic eddy current problems developed both in the time and the frequency domains. It is based on the cell method, that makes use of integral electromagnetic quantities related to each other through algebraic constitutive and structure equations. This formulation directly assembles both the so-called stiffness and mass matrices by means of an inspection approach with no need to use topological incidence matrices, thus providing an agile construction of the fundamental system and requiring to compute only the primal cell complex, not the dual one. The formulation is compared with an equivalent finite element method method based on the Galerkin and Crank-Nicolson schemes, both being used for simulating an experimental induction-heating apparatus.
机译:本文提出了在时域和频域中发展的二维各向异性涡流问题的公式。它基于单元法,它利用通过代数本构方程和结构方程相互关联的积分电磁量。该公式通过检查方法直接组装了所谓的刚度矩阵和质量矩阵,而无需使用拓扑入射矩阵,因此提供了基本系统的敏捷构造,并且仅需要计算原始细胞复合体,而不是对偶单元一。将该公式与基于Galerkin和Crank-Nicolson方案的等效有限元方法进行了比较,两者均用于模拟实验感应加热设备。

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