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A comprehensive double knife-edge diffraction computation method based on the complete Fresnel theory and a recursive series expansion method

机译:基于完全菲涅耳理论和递归级数展开法的双刀刃衍射综合计算方法

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This paper deals with the mathematical study of the surface Fresnel integral (SFI) which enables a rigorous computation of the double knife-edge diffraction. The proposed method, which is based upon an analytical series calculation for the SFI, becomes valid whatever the conditions of reception. Besides, the mathematical procedure that is proposed here involves the incident shadow boundary neighborhood for both knife-edge obstacles. Results are compared with some reference well-known values which correspond to asymptotic cases, the global system for mobile communications (GSM) and DCS1800 frequency bands, and a set of measurements. The suggested analytical method has been shown to be in very good agreement with these expected particular theoretical values and field-strength measurements, where different shadowing conditions, including frequency dependence such as mobile communications bands, have been considered for the sake of comparisons.
机译:本文研究了表面菲涅耳积分(SFI)的数学研究,该理论使得能够精确计算双刀刃衍射。所提出的方法基于SFI的分析级数计算,无论接收条件如何,该方法均有效。此外,此处提出的数学过程涉及两个刀口障碍物的入射阴影边界邻域。将结果与一些参考已知值进行比较,这些参考值对应于渐近情况,全球移动通信系统(GSM)和DCS1800频带以及一组测量值。已经表明,所建议的分析方法与这些预期的特定理论值和场强测量值非常吻合,其中为了进行比较,考虑了不同的遮蔽条件,包括频率依赖性,例如移动通信频段。

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