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Fresnel diffraction pattern

At the place where the film contacts the bulk liquid, a curved surface profile (sometimes called a Plateau border) is present. For a plane vertical film this is sketched in Fig. 1.3. In a thick film this profile is smooth, but in a thin film, where the interaction forces become perceptible, a discontinuity emerges that can be measured as a so-called contact angle" (e.g., from a Fresnel diffraction pattern" of visible light). A similar phenomenon can be observed in small circular... [Pg.333]

If two slits being simultaneously open and (y2 — Yi) = 0, the preceding analysis shows that the intensity of the diffraction pattern at a shadow slit becomes weighted down by the small overlap between Fresnel integrals. However, the intensity increases at the middle. The interference pattern would clearly appear. The complete diffraction pattern should appear if we could measure the quantum state or something directly related to. [Pg.66]

Figure 13.27 Diffraction pattern of a coherently illuminated mask opening at near (Fresnel) and far (Fraunhofer) distances. (Reprinted with permission from Taylor Francis Group LLC. )... Figure 13.27 Diffraction pattern of a coherently illuminated mask opening at near (Fresnel) and far (Fraunhofer) distances. (Reprinted with permission from Taylor Francis Group LLC. )...
Fraunhofer diffraction A form of dif-fracdon in which the light somce and the receiving screen are in effect at infinite distances Irom the diffiacting object, so that the wave fionts can be treated as planar rather than spherlcaL In practice it involves parallel beams of light. It can be regarded as an extreme case of Fresnel diffraction but is of more practical use in explaining single and multiple silt patterns. [Pg.334]

FIGURE 4 Diffraction pattern of a ring-shaped aperture with internal diameter 0.8 times the external one, illuminated by a plane wave at a distance corresponding to a Fresnel number of 15. The three-dimensional plot was obtained by using an improved fast Fourier transform algorithm. [From Luchini, P. (1984). Comp. Phys. Commun. 31,303.]... [Pg.234]

Kirchhoff-Fresnel integro-differentiai equation analog to (5.26). For illustration, the near-held and far-held patterns of an unstable resonator of the type shown in Fig. 5.15a is compared with the diffraction pattern of a circular aperture. [Pg.242]

The resolution of the resist patterning is a function of the resist contrast and the optical diffraction effects produced by the mask aligner. For a description of Fraunhofer and Fresnel diffraction effects which limit resolution as a function of the optical modulation transfer function of the mask aligner, see Campbell [12] and Mack [13], In general, a shorter wavelength is key to achieve smaller feature sizes, for example, deep UV is able to generate features in... [Pg.1260]

FIGURE 3.2 A Fraunhofer diffraction pattern under two different contrast levels. The circle drawn around the right hand pattern has a radius 1.5 times that of the geometrical shadow of the object. The area between the shadow and the circle represents the area from which the light to form the pattern is obtained. (The patterns were calculated using the Fresnel Diffraction Explorer, which may be obtained from Danger Research http //daugerresearch.com/)... [Pg.25]

Another simplified diffraction theory used when interpreting diffraction patterns is known as Fresnel theory. In this theory one still considers an infinitely distant light source but the diffraction rays converge on a detector screen at a finite distance. This approach to diffraction is named after the French physicist Fresnel (1788—1827) who developed a mathematical theory of wave motion of light. [Pg.211]

For the two unstable resonators of Fig. 5.17 the near-field pattern of the outcoupled wave is an annular ring (Fig. 5.18). The spatial far-field intensity distribution can be obtained as a numerical solution of the corresponding Kirchhoff-Fresnel integro-differential equation analog to (5.26). For illustration, the near-field and far-field patterns of an unstable resonator of the type shown in Fig. 5.17a is compared with the diffraction pattern of a circular aperture. [Pg.258]


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