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Airy patterns

For the simplest of mirrors, circular apertures, the effects of diffraction cause the diffraction-limited image to be an Airy pattern, and for large distances this pattern falls as 1/0 and will be azimuthally symmetric. [Pg.70]

Figure 3.1 X Calculated intensity profiles for a simple, full aperture objective (Airy pattern, left) and a Schwarzschild objective with central obscuration (right). The same NA and wavelength were used for both calculations. Note the large first-order diffraction ring for die Schwarzschild objective. Figure 3.1 X Calculated intensity profiles for a simple, full aperture objective (Airy pattern, left) and a Schwarzschild objective with central obscuration (right). The same NA and wavelength were used for both calculations. Note the large first-order diffraction ring for die Schwarzschild objective.
Figure 3.12 Calculated sensitivity as a function of radial distance from the center of an objective s diffraction pattern, comparing the nonconfocal case for a Schwarzschild and a conventional objective (no obscuration). The plateau near 5 p,m distance for Schwarzschild corresponds to the first diffraction minima. Thus, only j of the sensitivity is located in the diffraction pattern s central peak. Contrast this to the Airy pattern where more than 80% is contained in the central maximum. Figure 3.12 Calculated sensitivity as a function of radial distance from the center of an objective s diffraction pattern, comparing the nonconfocal case for a Schwarzschild and a conventional objective (no obscuration). The plateau near 5 p,m distance for Schwarzschild corresponds to the first diffraction minima. Thus, only j of the sensitivity is located in the diffraction pattern s central peak. Contrast this to the Airy pattern where more than 80% is contained in the central maximum.
To be precise, we would have to fit an Airy pattern to account for the correct shape of the spot. It turns out, however, that usually in tracking applications signal-to-noise ratio is sacrificed with respect to increased time resolution. Hence, usually the difference of the fitting quality between an Airy pattern and a Gaussian is negligible while the latter is much easier to handle. [Pg.113]

Figure 3. Confocal optical detection channel demonstrating the concept of spatial filtering. A microscope objective lens collect the light emitted from a point light source or a single molecule. The image appears as a diffraction pattern (Airy pattern, see insert). The diameter of the pinhole placed in the image plane is such that only light from the bright central spot can pass onto the detector. Radiation from an out-of-focus light source in the sample is efficiently discriminated. Figure 3. Confocal optical detection channel demonstrating the concept of spatial filtering. A microscope objective lens collect the light emitted from a point light source or a single molecule. The image appears as a diffraction pattern (Airy pattern, see insert). The diameter of the pinhole placed in the image plane is such that only light from the bright central spot can pass onto the detector. Radiation from an out-of-focus light source in the sample is efficiently discriminated.
FIGURE 34-4 Airy patterns tor particles of three different sizes. [Pg.954]

Airy Pattern Far field diffracted by a circular aperture illuminated by a plane wave or field on the focal plane of an axisymmetric imaging system. [Pg.229]

The Airy pattern can be observed at a finite distance by focusing a uniform spherical wave with a lens delimited by a circular pupil. In this case the quantity v is replaced by k NA p, where p =... [Pg.233]

What is an Airy pattern How does it arise in diffraction ... [Pg.490]

The Airy patterns are different for different particle radii. Figure 34-4 shows the patterns for particles of radii r, 2r, and 0.5r. Note that the pattern is broader for particles of smaller size and narrower for larger particles. Note also that the extrema shift to higher values of X asThe particle size decreases. When particles of... [Pg.1012]

In Fig. 11, a sketch of the optical set-up for interference lithography and in Fig. 12, a picture of the largest interference lithography laboratory at Fraunhofer ISE are shown. A laser beam is split, directed with mirrors and then spatially filtered and expanded. A sample holder with the photoresist plate is positioned where the expanded beams are superimposed. A shutter defines the exposure time. Behind the spatial filters, no optical components are in the optical path in order to avoid parasitic interference effects such as Airy patterns from dust particles. The nonplanarity of the interfering beams results in a small variation of the grating periods which is tolerated for the above mentioned appfications. If one assumes symmetrical angles of incidence a, then the... [Pg.93]

This PSF (or diffraction pattern) for a model Schwarzschild objective is shown in Figure 7.4, along with a standard Airy pattern for comparison. [Pg.236]

Airy pattern Diffraction pattern produced when light from a point source passed through a circular aperture shows a bright central peak surrounded by a series of decreasingly bright concentric rings. The central bright peak is known as the Airy disk. [Pg.206]

Rayleigh limit Theoretical diffraction limit to angular resolution that occurs when the bright central peak of the Airy pattern of a point source is located in the first dark ring of the Airy pattern from a second point source. This limit, in radians, is given... [Pg.206]

The PSF is usually shaped like an Airy pattern which consists of a bright spot, the Airy disk, surrounded by alternating dark and bright concentric rings. When two fluorescent molecules are separated by less than half the width of the Airy disk, the individual molecules cannot be distinguished (Fig. 2a). [Pg.391]

Experience indicates that real telescopes naay show substantial deviations from ideal performance, including enhanced secondary maxima of the Airy pattern due to misfocus and asymmetric secondary maxima due to comal or astigmatic aberration. Recognizing these effects is much easier when the point-spread flmction is heavily over-sampled. [Pg.310]


See other pages where Airy patterns is mentioned: [Pg.537]    [Pg.217]    [Pg.73]    [Pg.78]    [Pg.27]    [Pg.28]    [Pg.953]    [Pg.953]    [Pg.963]    [Pg.2078]    [Pg.350]    [Pg.116]    [Pg.225]    [Pg.232]    [Pg.232]    [Pg.1012]    [Pg.1012]    [Pg.25]    [Pg.236]    [Pg.253]    [Pg.206]    [Pg.4]    [Pg.208]    [Pg.208]    [Pg.71]    [Pg.211]    [Pg.224]   
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See also in sourсe #XX -- [ Pg.4 ]

See also in sourсe #XX -- [ Pg.211 ]




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