1 May 2009 Confocal microscopy of thick specimens
Author Affiliations +
Abstract
Confocal microscopy is an excellent tool to gain structural information from deep within a biological sample. The depth from which information can be extracted as well as the resolution of the detection system are limited by spherical aberrations in the laser pathway. These spherical aberrations of the visible light can be efficiently canceled by optimizing the refractive index of the immersion media. Another way of canceling spherical aberrations is by changing tube length, or alternatively, by changing the objective from infinite correction to finite correction, or vice versa, depending on which microscope is used. A combination of these two methods allows for confocal imaging at continuous depths. Presently, confocal microscopes typically operate at a maximum depth of 40 μm in the sample, but with the methods presented here, we show that information can easily be gained from depths up to 100 μm. Additionally, the precision of localization of a single fluorophore in the axial direction, limited by spherical aberrations, can be significantly improved, even if the fluorophore is located deep within the sample. In principle, this method can improve the efficiency of any kind of microscopy based on visible light.

The resolution and signal level of confocal microscopy dramatically drops as the focus depth is increased due to the spherical aberrations (SA) induced by refractive index mismatch between immersion and specimen. At a depth of 5μm the signal level falls to 40% of the value just above the coverslip; in a depth of 15μm only 10% is left.1 Therefore, in order to gain information from deep within a sample, it is necessary to compensate SA. Different static methods such as alteration of the tube length,2 introducing an iris to decrease the pupil area of the objective,3 and dynamic methods such as deformable mirrors4 are proposed to compensate the SA. These methods are rather expensive, hard to implement, or need intensive computation. Not only resolution of confocal microscopy but also, e.g., the precision of localization of individual fluorophores in the axial direction is limited by SA.5 The simple method presented here can improve confocal microscopy such that information can easily be gained from depths of 100μm , a resolution comparable to two-photon microscopy.6

The SA appear as a phase in the intensity point spread function7:

1

Ψtotal=Ψtube+Ψobj+Ψimcg+Ψcgs,
where Ψtube stems from the tube length, Ψobj stems from the objective, and Ψimcg and Ψcgs denote the SA introduced by the possible mismatch in refractive indices of the coverglass and the immersion media of the objective and of the media within the sample, respectively. Minimizing Ψtotal at any given depth produces the most focused laser beam, the optimal signal, and the best resolution. The idea presented here is to modify both the first, Ψtube , and third, Ψimcg , terms of the right-hand side of Eq. 1, such that they optimally cancel the phases introduced by the other terms. The two modifications have been individually reported to have an influence on the stability of an optical trap based on infrared light.8, 9, 10

The experiment was performed using a scanning confocal microscope (Leica SP5) with an infinity tube length corrected (ITLC) objective (Leica HCX PL Apo, 63x, NA=1.32,,0.17 ) or a finite tube length corrected (FTLC) objective (Leitz, PL APO, 100x, NA=1.32,170,0.17 ). Figure 1 shows a schematic drawing of the sample chamber. Two cover glasses (Menzel Glaser, #1.5) were separated at one side by means of two stripes of double-stick tape to have gold nanoparticles attached to the cover glasses at various heights inside the chamber [Fig. 1a]. The diameter of the gold nanoparticles was 80nm (BBInternational). The size was chosen so that they would provide a reasonable signal level in the nonaberrated case. The inner surface of the lower coverslip was chosen as zero for the depth measurements. The depth of the gold nanoparticles attached to the upper coverslip was measured as the distance traveled by the objective until the particular particle was in focus. To visualize the gold nanoparticles, we used immersion oils used with different refractive indices from Cargille (refractive index liquids set A). After deducting the average background intensity from all pixels, the maximum intensities at the positions of the nanoparticles were measured and the difference between the maximum intensity and the background noise at a given depth can be used as a measure of the confocal visualization efficiency. The gold beads were visualized by the reflection of a 488-nm laser line (operated at 43% of maximum power) with the following settings: zoom 65, pinhole 600μm , and field of view 3.84×3.84μm2 .

Fig. 1

Schematic drawings of: (a) Sample chamber, where a spacer (S) is used to make a chamber with gold nanoparticles (●) at different depths. (b) Optical path of the marginal rays when the glasses and the immersion medium are index matched (dotted line) and mismatched (solid line). The dashed line shows the nominal focus. (c) The effect of changing tube length.

030513_1_048903jbo1.jpg

Also, we tested the method on a sample containing a dense solution of living Schizosaccharomyces pombe yeast cells. The S. pombe yeast cells expressed green fluorescent protein (GFP) in all membrane parts and were visualized by exciting the GFP by a 514-nm laser line (using 92% of maximum power). The following settings were used: zoom 3.7, pinhole 152μm , and field of view 42×42μm2 . The “set A” immersion oils used for visualizing the gold nanoparticles had autofluorescence in the same interval as GFP emission. Therefore, we used either the standard Leica immersion oil (n=1.518) or a nonfluorescent custom-made Cargille immersion oil ( n=1.538 , code 1160, lot 071884) for confocal visualization of the fluorescent yeast cells.

The SA due to the refractive index mismatch at a depth of dw in the second medium can be written as2

2

Ψcgs(θ1,θ2,dw)=k0dw(n1cosθ1n2cosθ2),
where θ1 , θ2 , k0 , and dw are the incident angle in first medium, refracted angle in second medium, wave number in vacuum, and nominal depth of focus, i.e., the distance traveled by the objective, respectively, and n1 and n2 are the refractive indices of the first and the second media [see Fig. 1b]. Hence, one way to increase the depth at which SA are minimized, dw , is to change index of refraction of the immersion media.8

If one wishes to image significantly deeper into the sample than can be done by just changing the refractive index of the immersion media, the tube length can be changed.9 Changing tube length in a commercial confocal microscope would be very cumbersome. Therefore, we performed another optical change that in effect corresponds to changing the tube length. If the microscope is designed to have parallel light entering the objective, one should use an ITLC objective for optimal visualization. If, instead, one uses an FTLC objective in a such a microscope, this corresponds to changing the tube length. Figure 1c shows the change in optical path of marginal rays corresponding to changing the objective from ITLC to FTLC. Consider a perfect lens, of some thickness, designed to image an axial point-like object A to A [full line in Fig. 1c]. The phase introduced by the lens for the marginal ray (with respect to the axial ray) that crosses the lens a distance h above the optical axis can be written as2:

3

Ψfinite=k0[SS2+h2+n(SS2+h2)]
where the distances S , S , and h are as defined in Fig. 1c, and n is the index of refraction of the immersion media. Likewise, the distances f , f , X , and X are defined in Figure 1c. Knowing the NA, the tube length (X) , the magnification (M) of the objective, and considering the relations f=XM , f=nf , X=fM , S=X+f , and S=X+f , all unknown parameters of Eq. 3 except h can be found. In the present experiments X=170mm , M=100 , and NA=1.32 . Hence, the above parameters become f=1.7mm , f=2.58mm , and X=25.8μm , respectively. The only remaining unknown, h , can be calculated as h=Stanθ [see Fig. 1c] with θ=arcsin(NAn) and n=1.518 , giving h=2.6mm . Substituting these values in Eq. 3 results in ψ170=4.05k0 . If, on the other hand, an ITLC objective is used [dotted line in Fig. 1c] one can rewrite Eq. 3 as Ψ=k0[n(ff2+h2)] . Inserting values for f and h we get ψ=4.01k0 . Therefore, the phase induced by changing the tube length from 170mm to infinity will be Ψtube=ψψ170=0.04k0 .

The term Ψcgs from Eq. 2 gives the contribution from the sample to the SA induced. Assuming that h remains constant, θ1=arctan(hf)=60.7deg . Substituting this value along with n1=1.518 and n2=1.33 in Eq. 2 results in Ψcgs=0.58k0dw . In the case where the coverglass and the immersion medium are index matched (n=1.518) , Ψimcg in Eq. 1 vanishes, hence, the optimal microscopy depth is at the point where Ψtotal=ΔΨtube+Ψcgs=0 , which corresponds to dw,tube=69μm . In other words, using the FTLC objective in a microscope designed for an ITLC objective causes the optimal confocal visualization depth to be 69μm .

To have a continuous change of imaging depth a change of objective can be combined with a change of refractive index of the immersion media. Following the argumentation of Ref. 8, an increase of refractive index of the immersion medium by Δn=0.01 implies θ0=60.0deg (note that θ1=60.7deg ). Thus, the component of the phase factor arising from the oil-glass interface can be written as Ψimmcg=0.021k0do . The thickness of the immersion oil layer, do , was measured for the FTLC objective to be 210±9μm . Balancing the second and the third terms of Eq. 1 (Ψimcg+Ψcgs=0) results in dw=7.6±0.3μm . Hence, if an FTLC objective is used instead of an ITLC objective in a microscope designed for an ITLC objective, an increase of Δn=0.01 will increase the optimal microscopy depth, dw , by 7.6±0.3μm .

To experimentally test how confocal visualization depends on the refractive index of the immersion oil, 80-nm gold particles at different depths were imaged using an ITLC objective with two different immersion media. Each data point in Fig. 2a is an average of at least 10 measurements and the error bars show the standard deviation. Figure 2a illustrates that: (1) The maximum intensity for the normal immersion oil (n=1.518) occurs at the glass surface or zero depth. (2) Increasing the refractive index of the immersion media shifts the optimum microscopy depth, as measured by the maximum intensity of the gold nanoparticles, deeper into the sample chamber. Hence, by changing the index of refraction of the immersion media, one can easily shift the optimal imaging depth by 20to30μm . (3) A shift in the immersion media index of refraction from n=1.518 to n=1.57 causes a shift in optimal microscopy depth of 24.1±0.2μm . This shift is in excellent agreement with the predicted value of Δdw=4.1±0.5μm per Δn=0.01 .8 (4) The FWHM (full width at half maximum) of the graph is 16μm . This implies that if a particular immersion oil is chosen, then the confocal visualization is very efficient within an axial distance of 16μm . The right side of Fig. 2 shows confocal images of GFP expressing S. pombe yeast cells 8μm from the surface using the normal immersion oil (b1) or the improved method (b2).

Fig. 2

(a) The maximum signal intensity for confocal visualization of 80-nm gold nanoparticles at different depths using an ITLC objective and two different immersion media. The right side shows fluorescent images of S. pombe yeast cells at a depth of 8μm using two different immersion media: in b1 n=1.518 ; in b2 n=1.538 .

030513_1_048903jbo2.jpg

Finally, the combination of using an FTLC objective with changing refractive index of the immersion oil was experimentally tested. The inset of Fig. 3 shows confocal images of gold nanoparticles in a setup where an FTLC objective was used in a microscope designed for ITLC objectives. Each row of pictures is taken with a different immersion oil, and the depth increases throughout each row. Noticeable is the fact that the sharpest picture of experiments with n=1.49 , 1.518, and 1.57 appear for depths of 45, 65, and 96μm , respectively. The larger the index of refraction, the deeper into the sample is the most efficient confocal visualization. Figure 3a illustrates that: (1) Increasing the refractive index of the immersion medium shifts the optimal microscopy deeper into the sample. Efficient confocal visualization is even possible as deep as 100μm into the sample. (2) The graphs have FWHMs of 40μm , which is more than twice that of the situation depicted in Fig. 2. (3) The immersion oil recommended by the manufacturer with n=1.518 provides an optimal visualization at a depth of 65μm , which is in good agreement with our estimated value of 69μm . (4) A 0.01 change in n of the immersion media provides an 6-to7-μm shift in the optimal microscopy depth, in agreement with the theoretically estimated value of 7.6±0.3μm . The right part of Fig. 3 illustrates the effect of using an FTLC objective in a microscope designed for ITLC objectives for a dense biological sample of flourescently marked S. pombe yeast cells: There is no visible signal at a depth of 40μm if the ITLC objective is used (c1), but a good signal-to-noise ratio results with the FTLC objective (c2).

Fig. 3

(a) Maximum intensity level for confocal visualization of 80-nm gold nanoparticles as a function of depth for different immersion media. An FTLC objective was used in a microscope designed for an ITLC objective. The inset shows two rows of corresponding confocal images (each 3.85×3.85μm2 ) at various depths using two different immersion oils. Upper row: n=1.518 and the imaging depths are 42.9, 65.5, and 104.5μm , respectively. Lower row: n=1.57 and the imaging depths are 73.3, 93.3, and 121.6μm , respectively. The right side shows confocal images of fluorescent S. pombe yeast cells at a depth of 40μm using normal immersion oil (n=1.518) and the ITLC objective (c1) or the FTLC objective (c2).

030513_1_048903jbo3.jpg

We presented a simple, easily implementable, and low-cost method to significantly improve confocal microscopy by canceling spherical aberrations. The spherical aberrations can be canceled by changing immersion media, possibly in combination with changing the objective from infinite correction to finite correction. We have shown efficient confocal visualization at any depth up to 100μm inside the sample, depths which are comparable to those reachable by two-photon microscopy. In principle, any microscopy based on visible light, including two-photon microscopy, can be similarly improved by this method.

References

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© (2009) Society of Photo-Optical Instrumentation Engineers (SPIE)
Nader Reihani, Nader Reihani, Lene B. Oddershede, Lene B. Oddershede, } "Confocal microscopy of thick specimens," Journal of Biomedical Optics 14(3), 030513 (1 May 2009). https://doi.org/10.1117/1.3156813 . Submission:
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