Zeiss LSM 880 Operating Manual page 661

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OpticalImageFormation
Resolution
Resolution, in case of large pinhole diameters (PH >1AU),
is meant to express the separate visibility, both laterally
and axially, of points during the scanning process. Imagine
an object consisting of individual points: all points spaced
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closer than the extension of PSF
they are not resolved.
PSF
(x,y,z) = PSF
(x,y,z)
tot
ill
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Quantitatively, resolution results from the axial and lateral
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extension of the scanning laser spot, or the elliptical half-
intensity area of PSF
. On the assumption of homogeneous
ill
PSF
(x,y,z) = PSF
(x,y,z)
tot
ill
pupil illumination, the following equations apply:
PSF
(x,y,z) = PSF
(x,y,z)
tot
ill
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Axial:
0.88 .
FWHM
=
ill,axial
(n- n
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= refractive index of immersion liquid
n
0.88 .
NA = numerical aperture of the objective
exc
FWHM
=
λ
= wavelength of the excitation light
0.88 .
1.77 . n .
exc
ill,axial
2
(n- n
-NA
FWHM
=
ill,axial
(n- n
If NA < 0.5, equation (2) can be approximated by:
1.77 . n .
FWHM
= 0.51
1.77 . n .
2
NA
ill,lateral
Lateral:
exc
FWHM
= 0.51
ill,lateral
NA
FWHM
= 0.51
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ill,lateral
FWHM
=
det,axial
At first glance, equations (2a) and (3) are not different from
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those known for conventional imaging (see Beyer, H., [1]).
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It is striking, however, that the resolving power in the con-
0.88 .
FWHM
=
focal microscope depends only on the wavelength of the
det,axial
n- n
FWHM
=
illuminating light, rather than exclusively on the emission
det,axial
wavelength as in the conventional case.
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Compared to the conventional fluorescence microscope,
confocal fluorescence with large pinhole diameters leads to
(
PSF
(x,y,z) =
PSF
a gain in resolution by the factor (λ
tot
ill
shift.
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.
(
PSF
(x,y,z) =
PSF
(x,y,z)
em
exc
2
tot
ill
(
PSF
(x,y,z) =
PSF
2
+
2
tot
ill
exc
em
.
em
exc
2
.
PART 1
are blurred (spread), i.e.
ill
.
PSF
(x,y,z)
det
.
PSF
(x,y,z)
det
.
PSF
(x,y,z)
det
exc
(2)
2
-NA
2
)
2
)
exc
exc
NA
2
2
2
-NA
)
(2a)
exc
exc
NA
exc
2
NA
exc
(3)
NA
0.88 .
2
2
2 . n . PH
em
+
NA
n- n
2
-NA
2
2
2
2 . n . PH
em
+
0.88 .
2
2
2 . n . PH
NA
2
2
-NA
em
+
NA
2
2
n- n
-NA
2
)
(x,y,z)
) via the stokes
em
exc
2
)
)
2
(x,y,z)
11

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