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Transient, finite element-boundary element methods for modeling high field effects in nonhomogeneous solid dielectrics

机译:暂态,有限元 - 边界元界法在非均匀固体电介质中建模高场效应

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In a large variety of advanced, pulsed power systems with complex dielectric structures, there is a stringent need for evaluating the field distributions evolution in conditions of fast transients - coupled with the nonuniformity andnonhomogeneity of dielectric materials - with a large spectrum of time-varying properties.The paper introduces the structures of three-dimensional Finite Element Method (FEM) and Boundary Element Method (BEM) numerical codes for analysis of such systems.The Galerkin method is at the basis of the formulation for the FEM applied for the lossy part of the system, while the BEM is applied to the lossless region.The numerical treatment has a special capability to isolate points and regions of critical phenomena such as corona or incipient breakdown and to regrid such region of interest with a finer mesh using the coarse grid results to interpolate the boundaryconditions. Several examples are presented for illustrative purposes.
机译:在具有复杂介电结构的大量先进的脉冲动力系统中,有严格的需要评估快速瞬变条件的场分布演化 - 耦合与介电材料的不均匀性和未收集性 - 具有大的时变性能。本文介绍了三维有限元方法(FEM)和边界元法(BEM)数值码的分析,用于分析这种系统。Galerkin方法是基于施加有损部分的有限元的配方该系统,虽然BEM适用于无损区域。数值治疗具有特殊的能力,可以隔离临界现象等临界现象的点和区域,例如Corona或Infipeate崩溃,并使用粗网格结果与更精细的网格进行感兴趣的区域插入边界条件。提供了几个例子以用于说明性目的。

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