High-sensitivity hyperspectral Fourier-plane microscopy by an innovative common-path interferometer

高光谱成像 光学 傅里叶变换 干涉测量 光路 基点 物理 材料科学 显微镜 傅里叶变换光谱学 探测器 分光计 化学成像 显微镜 傅里叶变换红外光谱 计算机科学 人工智能 量子力学
作者
Armando Genco,Cristina Cruciano,Matteo Corti,Kirsty E. McGhee,Benedetto Ardini,Tersilla Virgili,David G. Lidzey,Andrea Li Bassi,Gianluca Valentini,Giulio Cerullo,Cristian Manzoni
标识
DOI:10.1117/12.2649712
摘要

Fourier-plane optical microscopy is a powerful technique for studying the angularly-resolved optical properties of a plethora of materials and devices. The information about the direction of the emission of light by a sample is extracted by imaging the objective back focal plane on a two-dimensional detector, via a suitable optical system. This imaging technique is able to resolve the angular spectrum of the light over a wide angular field of view, but typically it doesn’t provide any spectral information, since it integrates the light intensity over a broad wavelength range. On the other hand, advanced hyperspectral imaging techniques are able to record the spectrum of the transmitted/reflected/emitted light at each pixel of the detector. In this work, we combine an innovative hyperspectral imaging system with Fourier-space microscopy, and we apply the novel device to the characterization of planar organic microcavities. In our system, hyperspectral imaging is performed by Fourier-transform spectroscopy thanks to an innovative common-path birefringent interferometer: it generates two delayed replicas of the light field, whose interference pattern is recorded as a function of their delay. The Fourier Transform of the resulting interferogram yields the intensity spectrum for each element of the microscope angular field-of-view. This system provides an angle-resolved hyperspectral view of the microcavities. The hyperspectral Fourier-space image clearly evidences the cavity modes both in photoluminescence and reflection, whose energy has a parabolic dependence on the emission angle. From the hyperspectral image, we reconstruct a 3D view of the parabolic cavity dispersion across the whole Fourier space.
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