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Dual-paraboloidal mirror

The measurement geometry of a dual-paraboloidal mirror reflectometer is shown in Fig. 2 in cross section. The orientation of the top (sample) paraboloid is similar to that of the hemispheroidal mirror with its open side lying in the X-Y plane. Because of circular symmetry about the Z axis, only the F-Z cross section is shown. The axes of the two paraboloids are collinear, with the sample centered on the axes. The sample and detector (or source) are located at Z = 0 and Z = — Lp, respectively. The radius of the sample paraboloidal mirror is given by 2f, where is its focal length. For comparison purposes, a quantity s" = rJ2f, analogous to the eccentricity, is defined for the sample paraboloid, where is the sample radius. The lower paraboloid has a focal length and radius 2fo- The separation between the focal points of the two paraboloids is denoted by Lp. [Pg.277]

Fig. 2. Dual-paraboloidal mirror reflectometer geometric parameters. The upper paraboloid has a focal length /, and radius 2L The lower paraboloid has a focal length /p and radius 2/ . Fig. 2. Dual-paraboloidal mirror reflectometer geometric parameters. The upper paraboloid has a focal length /, and radius 2L The lower paraboloid has a focal length /p and radius 2/ .
The image size on the detector (0/2jr), and hence the magnification of the mirror, depends on the BRDF of the sample. For Lambertian samples, the magnification will be a maximum. Knowledge of the maximum linear magnification of a hemispheroidal or dual-paraboloidal mirror is required to... [Pg.278]

The maximum magnification of a dual-paraboloid system has been evaluated by Hanssen (46) for the case of equal focal-length parabolas and coincident foci. If we define a quantity s" = rJ2f, then the maximum linear magnification of a dual-paraboloidal mirror withy = /d and Lp = 0 is given exactly by... [Pg.280]

Fig. 3. Maximum linear magnification from Ref. (46) for a hemispherical, hemiellipsoidal, and dual-paraboloidal mirror for the geometries discussed in the text. For the hemisphere, the ratio of the sample to hemisphere radius was set at 0.05. Fig. 3. Maximum linear magnification from Ref. (46) for a hemispherical, hemiellipsoidal, and dual-paraboloidal mirror for the geometries discussed in the text. For the hemisphere, the ratio of the sample to hemisphere radius was set at 0.05.
Fig. 7. Normalized throughput of a dual-paraboloid, hemiellipsoid, and hemispherical mirror reflectoraeter versus the sample position. Fig. 7. Normalized throughput of a dual-paraboloid, hemiellipsoid, and hemispherical mirror reflectoraeter versus the sample position.

See other pages where Dual-paraboloidal mirror is mentioned: [Pg.276]    [Pg.280]    [Pg.280]    [Pg.281]    [Pg.283]    [Pg.284]    [Pg.288]    [Pg.276]    [Pg.280]    [Pg.280]    [Pg.281]    [Pg.283]    [Pg.284]    [Pg.288]    [Pg.274]    [Pg.281]    [Pg.293]   
See also in sourсe #XX -- [ Pg.280 ]




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