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Pulsed beam diffraction by a perfectly conducting wedge: local scattering models

机译:通过理想传导的楔形进行的脉冲束衍射:局部散射模型

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摘要

Develops local scattering models for a collimated wavepacket (pulsed beam, PB) impinging on a perfectly conducting wedge. They are derived from an exact solution that has been derived previously. Unlike the exact solution, the local solutions have explicit space-time forms which parameterize the problem in terms of tractable phenomena that may be extended to noncanonical configurations. This is done in the second half of the paper wherein the local models are extended to accommodate astigmatic wavepackets for which there is no exact solution. The local models developed have the format of the geometrical theory diffraction and of the uniform theory of diffraction (UTD), extended to accommodate PB fields: they are governed by transient diffraction functions (time-domain counterparts of the UTD diffraction coefficient) but also include structure functions that describe the space-time distribution of the scattered wavepacket. They explain, uniformly, the physics of the scattering phenomena as a function of the PB parameters: direction, distance from the edge, spatial collimation, and pulse length.
机译:为准直波包(脉冲光束,PB)撞击到完美传导的楔形上开发局部散射模型。它们是从以前得出的精确解中得出的。与精确解不同,局部解具有显式的时空形式,这些形式根据可扩展为非规范配置的易处理现象对问题进行参数化。这是在本文的后半部分完成的,其中扩展了局部模型以适应没有精确解的像散波包。所开发的局部模型具有几何理论衍射和统一衍射理论(UTD)的格式,扩展以适应PB场:它们受瞬态衍射函数(UTD衍射系数的时域对应物)控制,但还包括描述散射波包的时空分布的结构函数。他们统一地解释了散射现象的物理特性,它是PB参数的函数:方向,到边缘的距离,空间准直和脉冲长度。

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