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Rayleigh phase change

Droplet temperature is of interest in practical spray processes since it influences the associated heat and mass transfer, chemical reactions, and phase changes such as evaporation or solidification. Various forms of Rayleigh, Raman and fluorescence spectroscopies have been developed for measurements of droplet temperature and species concentration in sprays.16471 Rainbow refractometry (thermometry), polarization ratioing thermometry, and exciplex method are some examples of the droplet temperature measurement techniques. [Pg.436]

There are two particular discontinuities in R(t) that are of great importance for materials in which Rayleigh waves are excited. The first occurs at t0 = 1 /n, because beyond that value Q(f) changes discontinuously to zero. The second is at fR = cos r/tt, because around the Rayleigh angle 6r there is a phase change of 2n in R 6), cf. Fig. 6.3(b)i, and hence in Q(t). The Fourier relationship gives oscillations in V u) of periodicity... [Pg.109]

If R(d) in Fig. 8.3 is compared with the calculated reflectance for a similar material, it is apparent that the phase change at the Rayleigh angle is the feature that is reproduced by far the most faithfully. This must be because this feature corresponds to the strongest interaction of the acoustic waves in the acoustic microscope with the specimen itself. [Pg.131]

One complication which can arise is interference of the recoilless y-rays with the Rayleigh scattering. Since the interference term shows a phase change at the resonance maximum, a dispersion curve is added to the Mbssbauer scattering spectrum causing an asymmetric distortion of the spectrum shape. This can be partially overcome by suitable choice of the scattering angles. [Pg.29]

Modeled free-radical production in mildly forced bubbles by accounting for nonequilibrium phase change and gas-vapor interdiffusion with Rayleigh- Plesset model. [Pg.231]

For Rayleigh scatterers, H is real. Hence, the signal phase is either 0 or tt, depending upon the sign of this parameter. An arrangement is considered in Fig. 2, where the signal phase changes from zero to 180 within the scattered... [Pg.228]

Fig. 5.17. The relative change in magnetization for a 3% silicon-iron alloy shows clear indications for a transition at 14 GPa, the end of the mixed phase region, 22.5 GPa, and the overdrive pressure at the Rayleigh line at 37.5 GPa (after Duvall and Graham [77D01]). Fig. 5.17. The relative change in magnetization for a 3% silicon-iron alloy shows clear indications for a transition at 14 GPa, the end of the mixed phase region, 22.5 GPa, and the overdrive pressure at the Rayleigh line at 37.5 GPa (after Duvall and Graham [77D01]).
This is the fundamental distillation equation, often referred to as the Rayleigh law when in its integrated form (Rayleigh, 1896). As far as Dt is considered to be a function of F, this equation applies to the change of any species concentration in the course of phase separation. Liquid-vapor or solid-solid fractionations are liable to the same formulation. [Pg.36]

In the case of reactions where the products do not continue to exchange with other phases in the system, as might be the case during precipitation of a mineral from solution, Rayleigh fractionation may best describe the changes in 5 E values for the individual components. The well-known Rayleigh equation (Rayleigh 1902) is ... [Pg.14]

A one-dimensional Fokker-Planck equation was used by Smoluchowski [19], and the bivariate Fokker-Planck equation in phase space was investigated by Klein [21] and Kramers [22], Note that, in essence, the Rayleigh equation [23] is a monovariate Fokker-Planck equation in velocity space. Physically, the Fokker-Planck equation describes the temporal change of the pdf of a particle subjected to diffusive motion and an external drift, manifest in the second- and first-order spatial derivatives, respectively. Mathematically, it is a linear second-order parabolic partial differential equation, and it is also referred to as a forward Kolmogorov equation. The most comprehensive reference for Fokker-Planck equations is probably Risken s monograph [14]. [Pg.237]

A measurement of the Kerr relaxation times in succinoni-trile(SN)as a function of temperature is shown in Fig. 2. The Kerr relaxation times measured show the effect of temperature on the rotational motion of the SN molecules as they undergo a change from the liquid to the plastic crystal phase. The data obtained from the Kerr gate measurement is shown along with a best fit curve from depolarized Rayleigh scattering (dotted line), and a best fit curve from dielectric relaxation measure-... [Pg.189]


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See also in sourсe #XX -- [ Pg.13 , Pg.96 , Pg.109 , Pg.112 , Pg.213 ]




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Phase changes

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