傅里叶积分显微镜近壁体积分子标记测速

IF 2.5 3区 工程技术 Q2 ENGINEERING, MECHANICAL
Peter D. Huck, Mark J. Yamakaitis, Charles Fort, Philippe M. Bardet
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引用次数: 0

摘要

傅里叶积分显微镜(FIMic),或傅里叶光场显微镜,是全光学(也称为光场或积分)成像仪的最新架构。它在整体显微镜中具有最高的空间分辨率,相当于一组微型相机,可以记录场景的完整视图。因此,标准层析成像或三角测量算法可以在微观尺度上重建测量体积。由于结构紧凑,FIMic克服了传统多摄像头系统的物理空间限制。用分子标记测速法(MTV)在湍流停滞射流的近壁区证明了这一点;这是MTV的第一个容量实现。详细回顾了FIMic系统的设计规则,以及校准程序。使用0.28数值孔径显微镜物镜(10 \(\times\)),实现以下分辨率:\(7~\upmu \textrm{m}\)横向和\(34~\upmu \textrm{m}\)轴向(壁法向)在\(1700 ~\upmu \textrm{m}\)视场和\(440~\upmu \textrm{m}\)景深;然而,MTV信号可以在\(1500~\upmu \textrm{m}\)的深度范围内恢复。利用显微镜中常用的Richardson-Lucy三维反褶积法重建三维强度场。从强度场,一个\(2\times 3\)的MTV线阵列被询问,其中,在一阶,给出横向位移在壁面平行切片。从两个速度分量中计算梯度,并从连续性方程中积分壁面法向速度分量。最后,展示了亚毫米级三维流动结构的可视化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Near-wall volumetric molecular tagging velocimetry with a Fourier integral microscope

Near-wall volumetric molecular tagging velocimetry with a Fourier integral microscope

Fourier integral microscopy (FIMic), or Fourier light-field microscopy, is the latest architecture of plenoptic (also known as light-field or integral) imagers. It has the highest demonstrated spatial resolution for integral microscopy and is equivalent to an array of micro-cameras that record full views of the scene. Thus, standard tomographic or triangulation algorithms can reconstruct the measurement volume at microscopic scales. By being compact, FIMic overcomes the physical space constraints of traditional multi-camera systems. It is demonstrated with molecular tagging velocimetry (MTV) in the near-wall region of a turbulent stagnation jet; this is the first volumetric implementation of MTV. The design rules for a FIMic system are reviewed in detail, as well as the calibration procedure. With a 0.28 numerical aperture microscope objective (10\(\times\)), the following resolutions are achieved: \(7~\upmu \textrm{m}\) laterally and \(34~\upmu \textrm{m}\) axially (wall-normal direction) over a \(1700 ~\upmu \textrm{m}\) field of view and \(440~\upmu \textrm{m}\) depth of field; however, the MTV signal can be recovered over a depth range of \(1500~\upmu \textrm{m}\). The 3D intensity field is reconstructed using Richardson–Lucy 3D deconvolution, which is commonly employed in microscopy. From the intensity field, a \(2\times 3\) array of MTV lines is interrogated, which, at first order, gives lateral displacements in wall-parallel slices. From the two velocity components, gradients are computed, and the wall-normal velocity component is integrated from the continuity equation. Finally, visualization of submillimeter 3D flow structures is demonstrated.

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来源期刊
Experiments in Fluids
Experiments in Fluids 工程技术-工程:机械
CiteScore
5.10
自引率
12.50%
发文量
157
审稿时长
3.8 months
期刊介绍: Experiments in Fluids examines the advancement, extension, and improvement of new techniques of flow measurement. The journal also publishes contributions that employ existing experimental techniques to gain an understanding of the underlying flow physics in the areas of turbulence, aerodynamics, hydrodynamics, convective heat transfer, combustion, turbomachinery, multi-phase flows, and chemical, biological and geological flows. In addition, readers will find papers that report on investigations combining experimental and analytical/numerical approaches.
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