可见光和近红外区域的干涉光谱成像

K. Itoh, Takashi Inoue, Y. Ichioka
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引用次数: 1

摘要

我们提出了一种称为傅里叶变换光谱成像的干涉测量方法的实验结果[1],该方法是基于相干函数在自由空间中传播过程中的变化[2]。我们假设一个非相干光源(物体)照亮观测点,并且该点周围的光波场由振幅不相关的平面波的集合组成。当观测体积较小或在物体和观测区域之间放置适当的变换透镜时,这是一个合理的假设。该理论预测,对光波场的三维空间相干函数进行三维(三维)傅里叶变换,得到与物体相关的三维能量密度函数,即三维空间频率或波矢量的函数[1]。在上述假设下,波矢量分配了从物体的特定位置发出的平面波的特定传播方向和波长。因此,密度函数充分规定了目标的光谱图像信息,即辐射的空间分布和构成辐射的光谱含量。由于该方法是傅里叶光谱技术向成像光谱技术的扩展[1],因此它继承了多路复用和吞吐量优势的理想特性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Interferometric Spectral Imaging in the Visible and Near-Infrared Regions
We present experimental results of an interferometric method called the Fourier transform spectral imaging[1], The method is based on the alterations[2] of coherence function during propagation in free space. We assume that an incoherent light source (object) illuminates an observing site and that the optical wave field around this site consists of an ensemble of plane waves with uncorrelated amplitudes. This is a reasonable assumption when the observation volume is small or an appropriate transform lens is placed between the object and observation area. The theory predicts that three-dimensional (3-D) Fourier transformation of the 3-D spatial coherence function of the optical wave field gives the 3-D energy density function, a function of a 3-D spatial frequency or a wave vector, associated with the object[1]. Under the assumption stated above, the wave vectors assign particular directions of propagation and wavelengths of the plane waves that emanate from the particular positions in the object. Thus, the density function fully specifies the spectral image information of the object, i.e. the spatial distribution of radiation and the spectral contents comprising the radiation. Since the present method is an extension of Fourier spectroscopy to imaging spectroscopy[1], it inherits the desirable properties of the multiplex and throughput advantages.
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