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Dispersion of light

Solution (1) The dillraction grating formula is dsincp = kX. In our case A = 1. sin (p == tan (p (because L /) and Itancp = IfL. Therefore, dUlL = L From this equation it follows that d = 2LXJ . Executing calculations, d = 4.95 /an. [Pg.395]

Therefore, k = 9.9 however for this number sin p is larger than 1, therefore, Aniax is 9. This value allows us to find the general number of diffraction maxi-mums N. The obvious relation exists N = 2k + 1. Therefore, N = 19. [Pg.395]

The displacement value x can be found by solving a differential equation of forced oscilla- [Pg.396]

The solution of such an equation is given in Chapter 2.7 where it was shown that  [Pg.396]


The London force is also often called the dispersion force. The word dispersion here has nothing to do with the role of the London force in colloidal dispersions, but is the result of the role this type of interaction force plays in the dispersion of light in the visible and ultraviolet wavelengths. [Pg.464]

The major problem for the application of absorption measurements to MIP-based direct or indirect assays is the dispersion of light at low wavelengths and the absorption at the same wavelength of other species. For these reason is necessary to develop optical dyes with high absorption in the lowest energy part of the electromagnetic spectrum. [Pg.143]

De Broglie was the first to suggest that dispersion of light from stars could be used to set an upper limit. Photons can also be dispersed by other phenomena such as the finite electron intergalactic density. Feinberg [48] sets an upper limit... [Pg.604]

The results obtained, which show that the same electron can emit photons with wavelength Xb in SRT, and electromagnetic waves with Xs in SLRT, suggest the existence of anomalous dispersion of light in cesium cell. These results, together with the results of further analysis, show that anomalous dispersion is consequence of superluminal phenomena in cesium cell, not vice versa, as the authors of the Refs. 6 and 7 claim. [Pg.677]

The results of this analysis show that anomalous dispersion of light in a cesium cell is a consequence of superluminal motion of electrons and superluminal propagation of electromagnetic waves. The Feynman diagram, presented in Fig. 8, is used in the analysis, to explain the phenomena that are taking place in cesium atomic cell and that cause superluminal effects [30]. [Pg.679]

The results of the analysis presented here, based on the concepts of the theory of superluminal relativity [5], show that in the superluminal experiment performed by Wang et al. [6,7] the main phenomenon is distortion of curved spacetime [16] around cesium atoms, which produces superluminal processes, and the final effect is anomalous dispersion of light [30]. [Pg.680]

Absorbance evanescent-based sensors are based on the absorption or dispersion of light outside the core. They rely on light attenuation in the evanescent field following the Beer-Lambert law (ATR sensors), but owing to the low intensity of the field, they offer poor sensitivity. This can be improved because the effective optical path length can be increased, especially when using optical fibers, capillary [62] or planar waveguides [114]. [Pg.26]

Van der Waals postulated that neutral molecules exert forces of attraction on each other which are caused by electrical interactions between dipoles. The attraction results from the orientation of dipoles due to any of (1) Keesom forces between permanent dipoles, (2) Debye induction forces between dipoles and induced dipoles, or (3) London-van der Waals dispersion forces between fluctuating dipoles and induced dipoles. (The term dispersion forces arose because they are largely determined by outer electrons, which are also responsible for the dispersion of light [272].) Except for quite polar materials the London-van der Waals dispersion forces are the more significant of the three. For molecules the force varies inversely with the sixth power of the intermolecular distance. [Pg.121]

The term dispersion in dispersion forces comes from an analogy to the refraction (dispersion) of light due to induced dipole interactions. Since London s induced dipole-induced dipole interactions resemble this, the term Dispersion Forces was coined which is unfortunate in that these dispersion forces act against the dispersion of colloidal particles. [Pg.368]

To each colour belongs a definite refrangibility. That had first to be proved, and it was NEWTON who proved it [2]. Until FRAUNHOFER, a hundred and fifty years later [3], made a diffraction grating, what spectroscopy there was rested upon the dispersion of light by glass prisms. [Pg.810]

Figure 1 Phonon-polariton dispersion in LiTa03. The solid lines describe the dispersion of the upper and lower branches of the polariton, the dashed line describes the dispersion of light at frequencies below the phonon resonance, and the dotted line describes the dispersion of light at frequencies above the phonon resonance. Figure 1 Phonon-polariton dispersion in LiTa03. The solid lines describe the dispersion of the upper and lower branches of the polariton, the dashed line describes the dispersion of light at frequencies below the phonon resonance, and the dotted line describes the dispersion of light at frequencies above the phonon resonance.
Glass smashed, and there was a sudden draft. The room burned brighter—a fresh dispersal of light, as the witless little Wepfer would have put it. [Pg.171]

Fire Dispersion of light to give various colors in a colorless transparent gem. [Pg.176]

The effect of ultrasound on the rate of anodic dissolution of metals was studied by Karavainikov [118] in 1973. He found that the rate of dissolution of Fe in 10% HC1 was slightly increased with ultrasonic vibration in the current density range of 0.08-0.4 A/m2. The surface after dissolution under ultrasound had a uniform, fine-grained structure giving diffuse dispersion of light. [Pg.242]

Recommended impeller diameter-to-tank diameter D/T) ratios, for liquid-liquid operations vary from 0.25 to 0.40 for radial disk turbines, from 0.4 to 0.6 for hydrofoils and propellers, and from 0.5 to 0.8 for retreat-curve, glassed-steel impellers. Vertical placement of the impeller depends on the vessel shape and the application. For dispersion by continuous addition of a dense phase fluid into a less dense fluid, the impeller should have a relatively small impeller clearance off the reactor bottom, C, with respect to the final height of the dispersion, H, i.e., the impeller should be placed low in the vessel (C H/A to H/S). For dispersion of light liquids, it is good practice to place a single impeller between 0.20 < C/H < 0.50. [Pg.1458]


See other pages where Dispersion of light is mentioned: [Pg.192]    [Pg.231]    [Pg.89]    [Pg.109]    [Pg.114]    [Pg.590]    [Pg.139]    [Pg.152]    [Pg.84]    [Pg.89]    [Pg.10]    [Pg.61]    [Pg.873]    [Pg.155]    [Pg.230]    [Pg.909]    [Pg.1531]    [Pg.871]    [Pg.11]    [Pg.29]    [Pg.61]    [Pg.676]    [Pg.255]    [Pg.99]    [Pg.209]    [Pg.18]    [Pg.45]    [Pg.149]    [Pg.91]    [Pg.320]    [Pg.149]    [Pg.119]   
See also in sourсe #XX -- [ Pg.82 , Pg.83 ]

See also in sourсe #XX -- [ Pg.82 , Pg.83 ]

See also in sourсe #XX -- [ Pg.208 ]

See also in sourсe #XX -- [ Pg.208 ]

See also in sourсe #XX -- [ Pg.219 ]

See also in sourсe #XX -- [ Pg.114 ]




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