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Numerical theory of excitation of axisymmetric open-ended finite length slow wave structure on the basis of the boundary singular integral equation method

机译:基于边界奇异积分方程法的轴对称开放式有限长度慢波结构的激发数值理论

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Open-ended axisymmetric slow wave structures (SWS) are commonly used as interaction chambers in high-power microwave (HPM) sources. According to Moreland et al. (see IEEE Trans., Plasma Science, vol.24, no.3, p.852-8, 1996) the finite length effects and nonuniformity of SWS can be exploited to achieve enhanced output power and frequency tunability. However, they cannot be analyzed with proper accuracy by conventional theoretical methods, and using special simulation codes based on direct numerical analysis appears to be the most preferable approach. In turn, the former so far are associated with a great amount of computations that, occasionally, results in a too high level of numerical noise which is capable of ruining the accuracy of the simulation. We present a new approach, which appears to combine positive features of both analytical and direct numerical approaches, i.e. it enables the consideration of the same complicated 2D or 3D configurations of electromagnetic structures as those by using special codes, but with considerably lower computational expenses.
机译:开口端轴对称慢波结构(SWS)通常用作高功率微波(HPM)源中的相互作用室。据Moreland等。 (参见IEEE Trans。,等离子科学,Vol.24,No.3,P.852-8,1996)可以利用SWS的有限长度效应和不均匀性,以实现增强的输出功率和频率可调性。然而,通过常规理论方法可以通过适当的精度来分析它们,并且使用基于直接数值分析的特殊模拟代码似乎是最优选的方法。反过来,到目前为止到目前为止与大量计算有关,偶尔会导致太高的数值噪声水平,该数值噪声能够破坏模拟精度。我们提出了一种新的方法,它似乎将两种分析和直接数值方法的正征相结合,即它使得能够考虑与使用特殊代码的电磁结构相同的复杂2D或3D配置,但是计算费用相当较低。

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