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首页> 外文期刊>Scientific reports. >Shaping Electromagnetic Waves with Flexible and Continuous Control of the Beam Directions Using Holography and Convolution Theorem
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Shaping Electromagnetic Waves with Flexible and Continuous Control of the Beam Directions Using Holography and Convolution Theorem

机译:使用全息术和卷积定理,通过灵活连续控制光束方向的电磁波

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In this article, several versatile electromagnetic (EM) waves are presented with predefined shapes and directions based on the holography and convolution theorem. Inspiring the holography theory, a reflective interferogram is characterized by interfering the near field distributions of the object and reference waves. In this regard, the interference pattern on the hologram could be viewed as the inverse Fourier transform of the object and reference waves. Therefore, the capability of steering the EM shaped beam is realized using the convolution theorem (as an interesting property of the Fourier transform), which makes a link between the hologram impedance-pattern and far-field pattern domains. The main advantage of incorporating the holography concept and convolution theorem is realizing arbitrary shaped-beam EM waves with the possibility of flexible manipulation of the beam directions without employing any optimization algorithm and mathematical computation. It is demonstrated that the method could implement a combination of simple beams (such as collimated beams) and complex beams (such as cosecant squared, flat top, isoflux beams, etc.) with each beam possessing arbitrary direction by the same design topology. To experimentally verify the concept, a prototype of the hologram with three separate beams including two tilted cosecant squared shaped beam and one broadside pencil beam is fabricated and measured. The measured results show a significant agreement between theoretical findings.
机译:在本文中,基于全息和卷积定理,具有预定的形状和方向的几个多功能电磁(EM)波。激发全息理论,反射干涉图的特征在于干扰物体和参考波的近场分布。在这方面,可以将全息图上的干扰图案视为对象的逆傅里叶变换和参考波。因此,使用卷积定理(作为傅里叶变换的有趣特性)来实现转向EM形光束的能力,这使得全息图阻抗模式和远场模式域之间的链路。结合全息概念和卷积定理的主要优点是实现任意形状光束EM波,其可能柔性操纵光束方向而不采用任何优化算法和数学计算。结果证明,该方法可以利用具有通过相同的设计拓扑结构具有任意方向的每个光束来实现简单的光束(例如准直梁)和复杂光束(例如辅作平方,平顶,异形束等)的组合。为了通过实验验证该概念,制造和测量具有三个单独的光束的全息图的原型,包括两个倾斜的辅料平方形状梁和一个横向铅笔束。测量结果显示了理论发现之间的重大协议。

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