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Physical and analytical properties of a stabilized electric field integral equation

机译:稳定电场积分方程的物理和分析性质

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摘要

The physical and analytical properties of a stabilized form of the electric field integral equation are discussed for closed and open perfectly conducting geometries. It is demonstrated that the modified equation provides a well-conditioned formulation for smooth geometries in both the high- and low-frequency limits; an instability remains near the edges of open geometries, requiring future consideration. The surface Helmholtz decomposition is used to illustrate the mechanism of the stabilization procedure, and the relevance of this mechanism to the numerical discretization of the equation is outlined.
机译:对于闭合和敞开的理想导电几何形状,讨论了电场积分方程稳定形式的物理和分析性质。结果表明,改进后的方程为高频和低频范围内的平滑几何形状提供了条件良好的公式;在开放几何的边缘附近仍然存在不稳定性,需要进一步考虑。表面亥姆霍兹分解用于说明稳定过程的机理,并概述了该机理与方程的数值离散化的相关性。

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