基于薄光栅序贯衍射技术的全息分光器设计

Michael R. Wang
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摘要

基于叠加传输相位光栅的Bragg衍射是实现光扇出互连、神经网络实现、数据存储以及并行光学处理和计算的分束器的重要方案。几位作者提出了叠加传输相位光栅的光束衍射理论[1-13]。然而,现有的技术仅限于二维衍射几何,当叠加光栅数增加时存在数值问题,并且/或仅限于小角度衍射。对于全息光束分裂应用中需要的叠加传输相位光栅的三维衍射,没有简单的理论模型来处理这一问题。对于单光栅衍射,完整的模态分析[6,7]已经得到了复杂的结果,因为光栅矢量相对于入射平面可以具有任意方向。因此,s偏振和p偏振场分量在光栅区域内耦合,不能再用传统的耦合波理论单独处理[14]。耦合三维衍射比单光栅情况复杂得多。到目前为止,设计工程师很难在器件实现之前确定合适的光栅折射率组合。因此,叠合光栅通常是通过反复试验来记录的,希望得到理想的分裂光束的能量分布。
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Design of holographic optical beam splitters based on thin grating sequential diffraction technique
Bragg diffractions by superimposed transmission phase gratings are important schemes for the realization of optical beam splitters for optical fanout interconnection, neural network implementation, data storage, and parallel optical processing and computing. The theory of optical beam diffractions by superimposed transmission phase gratings have been developed by several authors [1-13]. However, the existing techniques are limited to 2-D diffraction geometry, suffering from numerical problems when the superimposed grating number increases, and/or restricted to small-angle diffractions. For 3-D diffractions by superimposed transmission phase gratings, required for holographic beam splitting applications, there is no simple theoretical model to treat such problem. Complete modal analysis [6,7] already yields complicated results for single-grating diffraction, because the grating vector can have an arbitrary orientation with respect to the plane of incidence. As a consequence the s- and p-polarized field components become coupled inside the grating region and can no longer be treated separately by conventional coupled-wave theory [14]. The coupled 3-D diffraction is much more complicated than the single-grating case. It is, so far, hard for a design engineer to determine suitable grating index combinations prior to device implementation. As a result, superimposed gratings are often recorded through trial and error in hoping on getting a desired energy distributions for splitted beams.
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