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使用高斯叠加技术的X射线光学模拟。

X-ray optics simulation using Gaussian superposition technique.

作者信息

Idir Mourad, Cywiak Moisés, Morales Arquímedes, Modi Mohammed H

机构信息

Brookhaven National Laboratory – NSLS II 50 Rutherford Dr. Upton, New York 11973-5000, USA.

出版信息

Opt Express. 2011 Sep 26;19(20):19050-60. doi: 10.1364/OE.19.019050.

DOI:10.1364/OE.19.019050
PMID:21996845
Abstract

We present an efficient method to perform x-ray optics simulation with high or partially coherent x-ray sources using Gaussian superposition technique. In a previous paper, we have demonstrated that full characterization of optical systems, diffractive and geometric, is possible by using the Fresnel Gaussian Shape Invariant (FGSI) previously reported in the literature. The complex amplitude distribution in the object plane is represented by a linear superposition of complex Gaussians wavelets and then propagated through the optical system by means of the referred Gaussian invariant. This allows ray tracing through the optical system and at the same time allows calculating with high precision the complex wave-amplitude distribution at any plane of observation. This technique can be applied in a wide spectral range where the Fresnel diffraction integral applies including visible, x-rays, acoustic waves, etc. We describe the technique and include some computer simulations as illustrative examples for x-ray optical component. We show also that this method can be used to study partial or total coherence illumination problem.

摘要

我们提出了一种利用高斯叠加技术对高相干或部分相干X射线源进行X射线光学模拟的有效方法。在之前的一篇论文中,我们已经证明,通过使用文献中先前报道的菲涅耳高斯形状不变量(FGSI),可以对光学系统(包括衍射和几何光学系统)进行全面表征。物平面中的复振幅分布由复高斯小波的线性叠加表示,然后借助所述高斯不变量在光学系统中传播。这既允许通过光学系统进行光线追踪,同时又能高精度地计算任意观察平面处的复波振幅分布。该技术可应用于菲涅耳衍射积分适用的广泛光谱范围,包括可见光、X射线、声波等。我们描述了该技术,并给出了一些计算机模拟作为X射线光学元件的示例。我们还表明,该方法可用于研究部分或完全相干照明问题。

相似文献

1
X-ray optics simulation using Gaussian superposition technique.使用高斯叠加技术的X射线光学模拟。
Opt Express. 2011 Sep 26;19(20):19050-60. doi: 10.1364/OE.19.019050.
2
Diffractive and geometric optical systems characterization with the Fresnel Gaussian shape invariant.利用菲涅耳高斯形状不变量对衍射和几何光学系统进行表征。
Opt Express. 2011 Jan 31;19(3):1892-904. doi: 10.1364/OE.19.001892.
3
A technique for calculating the amplitude distribution of propagated fields by Gaussian sampling.一种通过高斯采样计算传播场振幅分布的技术。
Opt Express. 2010 Aug 30;18(18):19141-55. doi: 10.1364/OE.18.019141.
4
Ray-tracing analysis of diffractive-refractive X-ray optics.
J Synchrotron Radiat. 2004 Mar 1;11(Pt 2):157-62. doi: 10.1107/S0909049503023343. Epub 2004 Feb 12.
5
Experimental characterization of the coherence properties of hard x-ray sources.硬X射线源相干特性的实验表征
Opt Express. 2011 Apr 25;19(9):8073-8. doi: 10.1364/OE.19.008073.
6
Artifacts resulting from imaging in scattering media: a theoretical prediction.散射介质成像中的伪影:理论预测。
Opt Lett. 2009 Oct 1;34(19):3041-3. doi: 10.1364/OL.34.003041.
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Coherence vortices in Mie scattering of statistically stationary partially coherent fields.统计平稳部分相干场米氏散射中的相干涡旋
Opt Express. 2010 Mar 29;18(7):6628-41. doi: 10.1364/OE.18.006628.
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Quasi-Gaussian Bessel-beam superposition: application to the scattering of focused waves by spheres.准高斯贝塞尔光束叠加:在聚焦波散射中的应用。
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9
Coherent x-ray wavefront reconstruction of a partially illuminated Fresnel zone plate.部分照明菲涅耳波带片的相干X射线波前重建
Opt Express. 2011 Sep 26;19(20):19223-32. doi: 10.1364/OE.19.019223.
10
Coherent diffraction surface imaging in reflection geometry.反射几何中的相干衍射表面成像。
Opt Express. 2010 Mar 29;18(7):7253-62. doi: 10.1364/OE.18.007253.

引用本文的文献

1
X-ray computed tomography using partially coherent Fresnel diffraction with application to an optical fiber.使用部分相干菲涅耳衍射的X射线计算机断层扫描及其在光纤中的应用。
Opt Express. 2021 Jan 18;29(2):1788-1804. doi: 10.1364/OE.414398.
2
Modelling of Phase Contrast Imaging with X-ray Wavefront Sensor and Partial Coherence Beams.基于X射线波前传感器和部分相干光束的相衬成像建模
Sensors (Basel). 2020 Nov 12;20(22):6469. doi: 10.3390/s20226469.
3
A hybrid method for X-ray optics simulation: combining geometric ray-tracing and wavefront propagation.
一种用于X射线光学模拟的混合方法:结合几何光线追踪和波前传播。
J Synchrotron Radiat. 2014 Jul;21(Pt 4):669-78. doi: 10.1107/S160057751400650X. Epub 2014 May 15.