模拟非均匀固体介质中高场效应的瞬态有限元边界元方法

M. Driga, A. Wu
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引用次数: 1

摘要

提出了一种新的瞬态有限元-边界元(FE-BE)数值编码。本文计算了具有复杂边界和非均匀特性的高压绝缘系统中的电场分布。通过同时使用有限元和边界元法,可以非常准确地表示电场的三维空间分布,从而消除了每种方法单独应用时的缺点。在无损区域采用边界元法,在有损和非均匀区域采用有限元法。由于高电压梯度,不良现象通常在开始时是局部的。为了准确地对其进行建模,采用了不同于常规流量尺度的时空尺度。在时间方面,选择一个特别小的时间步长来适应频率。对于空间,采用了重新分区的能力,以获得精细的网格解决方案。在自适应递归细化过程中,利用粗网格解对新创建点的边界条件进行插值。给出了高场效应瞬态建模的几个实例。
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Transient, finite element-boundary element methods for modeling high field effects in nonhomogeneous solid dielectrics
A novel transient Finite Element-Boundary Element (FE-BE) numerical code is presented. This FE-BE method code calculates electric field distributions in high voltage insulation systems with complex boundaries and with nonhomogeneous characteristics. The very accurate representation of the 3-D space distribution of electric fields is achieved by using, concomitantly, the finite and the boundary element methods-in time-thus eliminating the drawbacks characteristic to each of the methods when applied separately. The boundary element method (BEM) is applied to the lossless regions and the finite element method (FEM) is applied to the lossy and nonhomogeneous domains of the field. Undesirable phenomena, due to high voltage gradient, are usually localized at the onset. To accurately model them, separate temporal and spatial scales, different from the scale for regular discharges, are adopted. On the temporal side, a particularly small time step to accommodate the frequency is chosen. For the space, a rezoning capability is adopted to gain fine grid solution. The coarse grid solution is used to interpolate the boundary conditions for the newly created points in a recursive refinement process based on an adaptive procedure. Several practical examples of the transient modeling of high field effects are presented.
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