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A structural analysis of field/circuit coupled problems based on a generalised circuit element

机译:基于广义电路元件的场/电路耦合问题的结构分析

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摘要

In some applications, there arises the need of a spatially distributed description of a physical quantity inside a device coupled to a circuit. Then, the in-space discretised system of partial differential equations is coupled to the system of equations describing the circuit (modified nodal analysis) which yields a system of differential algebraic equations (DAEs). This paper deals with the differential index analysis of such coupled systems. For that, a new generalised inductance-like element is defined. The index of the DAEs obtained from a circuit containing such an element is then related to the topological characteristics of the circuit's underlying graph. Field/circuit coupling is performed when circuits are simulated containing elements described by Maxwell's equations. The index of such systems with two different types of magnetoquasistatic formulations (A* and T-omega) is then deduced by showing that the spatial discretisations in both cases lead to an inductance-like element.
机译:在一些应用中,出现了需要在耦合到电路的设备内的物理量的空间分布描述的需要。然后,部分微分方程的空间离散系统耦合到描述电路(修改的节点分析)的等式系统,其产生差分代数方程(DAES)的系统。本文涉及这种耦合系统的差分指数分析。为此,定义了新的广义电感元素。然后,从包含这种元素的电路获得的DAE的索引与电路的底层图的拓扑特性有关。当电路被模拟包含由Maxwell等式描述的元件的电路时执行现场/电路耦合。然后推导出具有两种不同类型的磁性Quaisation制剂(A *和T-Omega)的这种系统的指标通过表明两种情况下的空间离散性导致相同的电感元件。

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