...
首页> 外文期刊>Computer physics communications >A domain-decomposition method to implement electrostatic free boundary conditions in the radial direction for electric discharges
【24h】

A domain-decomposition method to implement electrostatic free boundary conditions in the radial direction for electric discharges

机译:一种域分解方法,用于在径向上实现静电边界条件以进行放电

获取原文
获取原文并翻译 | 示例
           

摘要

At high pressure electric discharges typically grow as thin, elongated filaments. In a numerical simulation this large aspect ratio should ideally translate into a narrow, cylindrical computational domain that envelops the discharge as closely as possible. However, the development of the discharge is driven by electrostatic interactions and, if the computational domain is not wide enough, the boundary conditions imposed to the electrostatic potential on the external boundary have a strong effect on the discharge. Most numerical codes circumvent this problem by either using a wide computational domain or by calculating the boundary conditions by integrating the Green's function of an infinite domain. Here we describe an accurate and efficient method to impose free boundary conditions in the radial direction for an elongated electric discharge. To facilitate the use of our method we provide a sample implementation. Finally, we apply the method to solve Poisson's equation in cylindrical coordinates with free boundary conditions in both radial and longitudinal directions. This case is of particular interest for the initial stages of discharges in long gaps or natural discharges in the atmosphere, where it is not practical to extend the simulation volume to be bounded by two electrodes.
机译:在高压中,电气放电通常会像薄,细长的长丝一样生长。在数值模拟中,这种大的纵横比应理想地转化为狭窄的圆柱形计算领域,尽可能地密切地包围放电。然而,放电的发展是由静电相互作用驱动的,并且如果计算域不够宽,则对外边界上的静电电位施加的边界条件对放电具有很强的影响。大多数数字代码通过使用宽的计算域或通过集成无限域的绿色函数来计算边界条件来规避此问题。在这里,我们描述了一种准确且有效的方法,用于施加径向的自由边界条件,用于细长的放电。为了便于使用我们的方法,我们提供了一个样本实现。最后,我们应用该方法解决圆柱形坐标中的泊松等式,在径向和纵向方向上具有自由边界条件。这种情况对大气中的长间隙或自然放电的初始阶段特别感兴趣,其中延伸延伸模拟体积以被两个电极界定的初始阶段。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号