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X射线束通过二维光子晶体的传输与塔尔博特效应。

Transmission of an X-ray beam through a two-dimensional photonic crystal and the Talbot effect.

作者信息

Kohn V G

机构信息

National Research Centre `Kurchatov Institute', Kurchatov Square 1, 123182 Moscow, Russia.

出版信息

J Synchrotron Radiat. 2018 Mar 1;25(Pt 2):425-431. doi: 10.1107/S1600577517018495. Epub 2018 Feb 15.

DOI:10.1107/S1600577517018495
PMID:29488922
Abstract

Results of computer simulations of the transmission of an X-ray beam through a two-dimensional photonic crystal as well as the propagation of an X-ray beam in free space behind the photonic crystal are reported. The photonic crystal consists of a square lattice of silicon cylinders of diameter 0.5 µm. The amount of matter in the path of the X-ray beam rapidly decreases at the sides of the cylinder projections. Therefore the transmission is localized near the boundaries, and appears like a channeling effect. The iterative method of computer simulations is applied. This method is similar to the multi-slice method that is widely used in electron microscopy. It allows a solution to be obtained with acceptable accuracy. A peculiarity in the intensity distribution inside the Talbot period z in free space was found when the intensity is approximately equal to the initial value at a distance 0.46z, and it is shifted by half a period at distance 0.5z. The reason for this effect is the existence of a periodic phase of the wavefunction of radiation inside the intensity peaks. Simulations with zero phase do not show this effect. Symmetry rules for the Talbot effect are discussed.

摘要

报道了X射线束通过二维光子晶体的传输以及光子晶体后方自由空间中X射线束传播的计算机模拟结果。光子晶体由直径为0.5 µm的硅圆柱体的正方形晶格组成。在圆柱体投影的侧面,X射线束路径中的物质数量迅速减少。因此,传输集中在边界附近,呈现出一种沟道效应。应用了计算机模拟的迭代方法。该方法类似于电子显微镜中广泛使用的多层方法。它能够以可接受的精度获得解决方案。当强度在距离0.46z处近似等于初始值,且在距离0.5z处偏移半个周期时,在自由空间中塔尔博特周期z内发现了强度分布的一个特殊之处。这种效应的原因是强度峰值内辐射波函数存在周期性相位。零相位的模拟未显示出这种效应。讨论了塔尔博特效应的对称规则。

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引用本文的文献

1
Spherical-wave X-ray dynamical diffraction Talbot effect inside a crystal.晶体内部的球面波X射线动态衍射塔尔博特效应
Acta Crystallogr A Found Adv. 2020 Jul 1;76(Pt 4):494-502. doi: 10.1107/S2053273320005781. Epub 2020 Jun 1.