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Pulsed beam scattering by a fast moving PEC wedge

机译:通过快速移动的PEC楔形脉冲射线散射

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We are concerned with the scattering of a time dependent electromagnetic pulsed beam from a moving PEC wedge scatterer. The incident wave object serve as the basis wave propagators of the time dependent phase-space pulsed beam summation method which is a general framework for analyzing propagation of scalar and electromagnetic fields from extended sources. The electromagnetic scattering problem can be reduced to a scalar one by applying the conventional Hertz potentials formulation. By utilizing the Lorentz Transformation and applying Maxwell's boundary conditions in the (scatterer) co-moving frame, the exact spectral solution, as well as the short-pulsed asymptotic solution for the scattered potential are obtained. These EM wave solutions are than transferred back to the incident-wave (“laboratory”) coordinate frame. The resulting scattered field reveal the canonical form of a relativistic diffraction phenomena such as Keller's cone, time-dependent transition boundaries and more.
机译:我们担心从移动的PEC楔散射体散射时间依赖电磁脉冲梁。入射波对象用作时间相关的相位空间脉冲光束求和方法的基波传播者,其是用于分析来自扩展源的标量和电磁场传播的一般框架。通过应用传统的赫兹电位配方,可以将电磁散射问题减少到标量。通过利用洛伦兹转换和应用Maxwell的边界条件(散射体)共移动框架,获得精确的光谱溶液以及用于散射电位的短脉冲渐近溶液。这些EM波解决方案比转回入射波(“实验室”)坐标框架。所得到的散射场揭示了相对论衍射现象的规范形式,例如凯勒的锥形,时间依赖的过渡边界等。

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