Expand this Topic clickable element to expand a topic
Skip to content
Optica Publishing Group

Single Plane Illumination Fluorescence Correlation Spectroscopy (SPIM-FCS) probes inhomogeneous three-dimensional environments

Open Access Open Access

Abstract

The life sciences require new highly sensitive imaging tools, which allow the quantitative measurement of molecular parameters within a physiological three-dimensional (3D) environment. Therefore, we combined single plane illumination microscopy (SPIM) with camera based fluorescence correlation spectroscopy (FCS). SPIM-FCS provides contiguous particle number and diffusion coefficient images with a high spatial resolution in homo- and heterogeneous 3D specimens and live zebrafish embryos. Our SPIM-FCS recorded up to 4096 spectra within 56 seconds at a laser power of 60 μW without damaging the embryo. This new FCS modality provides more measurements per time and more, less photo-toxic measurements per sample than confocal based methods. In essence, SPIM-FCS offers new opportunities to observe biomolecular interactions quantitatively and functions in a highly multiplexed manner within a physiologically relevant 3D environment.

©2010 Optical Society of America

Full Article  |  PDF Article
More Like This
Dual-Color Fluorescence Cross-Correlation Spectroscopy on a Single Plane Illumination Microscope (SPIM-FCCS)

Jan Wolfgang Krieger, Anand Pratap Singh, Christoph S. Garbe, Thorsten Wohland, and Jörg Langowski
Opt. Express 22(3) 2358-2375 (2014)

The performance of 2D array detectors for light sheet based fluorescence correlation spectroscopy

Anand Pratap Singh, Jan Wolfgang Krieger, Jan Buchholz, Edoardo Charbon, Jörg Langowski, and Thorsten Wohland
Opt. Express 21(7) 8652-8668 (2013)

ImFCS: A software for Imaging FCS data analysis and visualization

Jagadish Sankaran, Xianke Shi, Liang Yoong Ho, Ernst H. K. Stelzer, and Thorsten Wohland
Opt. Express 18(25) 25468-25481 (2010)

Cited By

Optica participates in Crossref's Cited-By Linking service. Citing articles from Optica Publishing Group journals and other participating publishers are listed here.

Alert me when this article is cited.


Figures (4)

Fig. 1
Fig. 1 Schematic drawing of the SPIM sample chamber. The sample chamber can contain both, illumination and detection, objectives as shown here. In our case only the water dipping detection objective was contained in the sample chamber while the light sheet from the illumination objective was coupled over a thin glass window into the sample chamber. The particular setup can be adapted to the NA required for the application. The sample chamber itself is filled with aqueous solution which is chosen according to the nature of the sample. The yellow 3D specimen, held in agarose by a capillary coming from the top (capillary is not shown for clarity), is positioned in the excitation light sheet (cyan). The emitted light (green) from the illuminated plane is collected by the detection objective and imaged over a tube lens on an EMCCD camera (camera not shown).
Fig. 2
Fig. 2 (A) Comparison of the light sheet profiles of the 10x/0.2 and 20x/0.4 illumination objective lenses. An image of the light sheet was recorded with the EMCCD camera by placing a mirror at an angle of 45° into the focal plane of the detection objective (100x/1.0 W). The full widths at half maximum (FWHM) of the light sheets are 2.4 µm and 1.4 μm, respectively. The 1/e2 radii are 1.9 µm and 1.4 μm, respectively. (B) Comparison of the normalized autocorrelation functions obtained with three different combinations of illumination and detection objectives. The measurement with the 10x/0.2 illumination objective was taken at an exposure time of 1 ms. The two measurements with the 20x/0.4 objective were taken with an exposure time of 5 ms. All three measurements result in similar diffusion coefficients between 0.9 μm2/s and 1.5 μm2/s. Using the same detection objective (100x/1.0 W) but different illumination objectives (10x/0.2 or 20x/0.4), the autocorrelation functions show little difference since diffusion along the z-direction contribute less significantly to the autocorrelation function than along the xy-directions. However, for different detection objectives (100x/1.0 W or 40x/0.75 W), but the same illumination objective (20x/0.4), the differences are significant since the detection objective influences the xy resolutions of the system. (C) The 0.2 μm bead sample is homogeneous. All 1024 ACFs are very similar. (D) The ACFs of the 1.0 μm bead sample allow us to distinguish single microspheres as well as aggregates. (E) Examples of the different ACFs for the 1.0 μm bead sample (solid gray lines) including their fits (black lines). (F) Comparison of ACFs for single 0.2 µm and 1.0 μm microspheres quantitate the different ACFs. The average diffusion coefficients are 1.1 ± 0.5 μm2/s and 0.28 ± 0.18 μm2/s for the two bead populations.
Fig. 3
Fig. 3 Diffusion measurement of 0.2 μm microspheres at a water/agarose border. During the course of the experiment, the microspheres were injected into the aqueous medium. (A) Intensity image averaged over 10,000 frames. (B) Particle number N extracted from the single fits to each ACF of the 1343 pixels. (C) The diffusion coefficient D extracted from the fits to each ACF. (D) Diffusion coefficients of all 17 lines (each with 79 pixels). The diffusion coefficient D within the aqueous phase sample agree well while D decreases towards the water/agarose border (from left to right). Beyond the border (pixel position ~50), no consistent diffusion coefficients can be found due to a lack of correlations. (E-G) Depicted are all experimental ACFs for areas from position 0-20 (solution, E), 21-54 transition region from solution to agarose (F), and 55-79 (agarose, G). The average D for position 1-5 (solution) is D = 1.2 ± 0.1 μm2/s, while the average D for position 30-35 (transition region) is D = 0.23 ± 0.02 μm2/s due to the decrease in diffusion towards the water/agarose border. Beyond position 55 no correlations are discernible.
Fig. 4
Fig. 4 SPIM-FCS measurements within a live zebrafish 48 hpf. Microspheres with adiameter of 0.2 μm were injected into the blood circulation 68 seconds prior to the start of the experiment. (A) Fast blood flow within a blood vessel. The ACFs are narrower and steeper compared to solution measurements since flow transports the molecules with a speed of about 60-170 μm/s through the observation volumes. (B) This figure shows cross-correlation functions (CCFs) between the central pixel of the 20 × 20 pixel ROI and the surrounding pixels at a distance of 3 pixels (same experiments as A). A prominent peak in the CCF confirms the transport of particles from the central pixel to the surrounding pixels. The development of the peak is direction dependent, with the flow going from the green marked pixels to the central pixel in the direction of the red marked pixels, giving the blood flow profile. (C) The ACFs were been recorded close to the heart and show dominant peaks due to the heart beat, which is about 3 per second in this example as observed from the ACFs. They show little transport since flow is slow in the large vessels. (D) Comparison between measurements of 0.2 μm microspheres in solution and at different parts in the zebrafish.

Tables (2)

Tables Icon

Table 1 Diffusion coefficients in μm2/s for 0.2 μm multicolor microspheres in aqueous solution measured by the 128 × 128 pixel chip (24 μm pixel size) with different combinations of illumination and detection objectives.

Tables Icon

Table 2 Dependence of diffusion coefficient and particle in the observation volume on binning

Equations (9)

Equations on this page are rendered with MathJax. Learn more.

G(τ)=F(t)F(t+τ)F(t)2=g(τ)+G
gxy(τ)=14Ca4(2aerf(a2Dτ+σxy2)+4Dτ+σxy2π(ea24(Dτ+σxy2)1))2
P(z|z')I(z)I(z')dzdz'=12π(Dτ+σz2)
P(z|z')=12πDτe(zz')4Dτ
I(z)=12πσze(zm)22σz2
G(τ)=14a2πN(2aerf(a2Dτ+σxy2)+4Dτ+σxy2π(ea24(Dτ+σxy2)1))2(1+Dτσz2)12+G
G(τ)=G+14a2N(1+Dτσz2)12×Gx×Gy
Gx=2Dτ+σxy2π(e(a+rxvxτ)24(Dτ+σxy2)+e(arx+vxτ)24(Dτ+σxy2)2e(rxvxτ)24(Dτ+σxy2))+(a+rxvxτ)erf((a+rxvxτ)2Dτ+σxy2)+(arx+vxτ)erf((arx+vxτ)2Dτ+σxy2)2(rxvxτ)erf((rxvxτ)2Dτ+σxy2)
Gy=2Dτ+σxy2π(e(a+ryvyτ)24(Dτ+σxy2)+e(ary+vyτ)24(Dτ+σxy2)2e(ryvyτ)24(Dτ+σxy2))+(a+ryvyτ)erf((a+ryvyτ)2Dτ+σxy2)+(ary+vyτ)erf((ary+vyτ)2Dτ+σxy2)2(ryvyτ)erf((ryvyτ)2Dτ+σxy2)
Select as filters


Select Topics Cancel
© Copyright 2024 | Optica Publishing Group. All rights reserved, including rights for text and data mining and training of artificial technologies or similar technologies.