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Reflectivity from diffuse interface

Shalaginov and Romanov [18] have recently developed a continuum model and obtained an explicit formula for the displacement-displacement correlation function. Furthermore, both the uniaxial properties of the SmA phase and multiple reflection from the interfaces have been included in this theoretical model. It offers excellent agreement with the X-ray scattering data [9] acquired at a temperature well into the SmA phase of FPP (or H7F6EPP) [5-n-heptyl-2-(4-/i-perfluorohexylethanophenyl)pyrimi-dine]. Both the specular reflectivity and off-specular diffuse diffraction from 4-, 20-, and... [Pg.1426]

The most important methods used in in-situ studies of electrode surfaces are various modifications of reflection spectroscopy in the ultraviolet through infrared regions. For electrochemical applications, the specular reflection (at smooth electrode surfaces) is much more important than the diffuse reflection from matt surfaces. The reflectivity, R, of the electrode/ electrolyte interface is defined by ... [Pg.342]

For n layers, the matrices for each layer are multiplied together, [C] = [Ci][C2]. .. [C + i], to give the resultant reflectivity from the elements of the final 2x2 matrix such that, R = cc jaa. In practice, recurrence relationships between the Fresnel coefficients in the successive layers can be used to provide an efficient calculation. Furthermore, following the approach of Nevot and Croce [20], a Gaussian roughness or diffuse profile can be included at each interface in the stack, such that... [Pg.92]

Figure 15.3. Simplified diagram showing nearly normal incidence of a beam of light (L,) from an optical medium with refractive index ni through a thin solid film of thickness d with refractive index n2 (L, and L/ regular reflections from interfaces P, and P2. L-, diffuse scattered reflections from the transmitted light). Figure 15.3. Simplified diagram showing nearly normal incidence of a beam of light (L,) from an optical medium with refractive index ni through a thin solid film of thickness d with refractive index n2 (L, and L/ regular reflections from interfaces P, and P2. L-, diffuse scattered reflections from the transmitted light).
The diffusion bond strength between two identicai materiais can be determined from a singie normai incidence uitrasonic measurement based on the fact that imperfections in diffusion bonds resuit in reflection of some uitrasonic energy from the interface separating the two substrates. The imperfect diffusion bond is characterized by the interfaciai spring stiffness, which is determined from the reflected signai spectrum [25]. [Pg.359]

Equation 5.93 reflects the fact that in the diffusion regime the surface is always assumed to be equilibrated with the subsurface. In particular, if E, = 0, then we must have Cj = 0. In contrast, Equation 5.94 stems from the presence of barrier for time intervals shorter than the characteristic time of transfer, the removal of the surfactant from the interface (Tj = 0) cannot affect the subsurface layer (because of the barrier) and then Cij(O) = c. This purely theoretical consideration implies that the effect of barrier could show up at the short times of adsorption, whereas at the long times the adsorption will occur under diffusion control." The existence of barrier-affected adsorption regime at the short adsorption times could be confirmed or rejected by means of the fastest methods for measurement of dynamic surface tension. [Pg.172]

Fig. 7.36 Top panels Schematic representation of the sample used to investigate hydrogen diffusion from a slow medium to a fast medium. Hydrogen enters the sample via the Pd dot in the lower half of the sample, 1.5 mm away from the interface. Photographs Each image covers a 5.6 x 4.5 mm area of the sample. They are recorded in reflection 32, 110, 216 and 442 min and af-... Fig. 7.36 Top panels Schematic representation of the sample used to investigate hydrogen diffusion from a slow medium to a fast medium. Hydrogen enters the sample via the Pd dot in the lower half of the sample, 1.5 mm away from the interface. Photographs Each image covers a 5.6 x 4.5 mm area of the sample. They are recorded in reflection 32, 110, 216 and 442 min and af-...
Reflectance techniques may be used for samples that are difficult to analyze by the conventional transmittance method. In all, reflectance techniques can be divided into two categories internal reflection and external reflection. In internal reflection method, interaction of the electromagnetic radiation on the interface between the sample and a meditnn with a higher refraction index is studied, while external reflectance techniques arise from the radiation reflected from the sample surface. External reflection covers two different types of reflection specular (regular) reflection and diffuse reflection. The former usually associated with reflection from smooth, polished surfaces Hke mirror, and the latter associated with the reflection from rough surfaces. [Pg.233]

Reflected and transmitted radiation from a powder layer can be either specular or diffuse (Fig. 1.22). The specular (Fresnel) component Isr reflected from the external boundary, which is comprised of all parts of the interface that have faces oriented in the direction of the averaged common interface. The magnitude of this component and its angular dependence can be determined by the Fresnel formulas (1.62). The specular (regular) transmission 7rt is the fraction of radiation that travels through the sample without any inclination. The other fractions of the radiation, the so-called diffuse reflection and transmission, /dr and /dt. respectively, are generated by the incoherent (independent) scattering and absorption by particles and do not satisfy the Fresnel formulas. [Pg.65]

The concept of ATR at the interface of two media is described in 1.4.10° and Section 1.8.3. In situ ATR measurements of ultrathin films started in the mid-1960s with studies of the adsorption of a stearic acid monolayer from D2O onto Ge [448], and chemical [449] and electrochemical [450] oxidation of Ge, where a Ge multiple internal reflection element (MIRE) acts as both the substrate and the electrode. Later, coated ATR [60, 451-454] and MO ATR with the SEIRA effect [455] were introduced in in situ experiments. The principal advantage of the ATR geometry is that the corresponding in situ cells are free from diffusion effects (the volume of solution phase in contact with the IRE is arbitrary), which is useful when studying time-dependent phenomena (Section 4.9.1). [Pg.369]

The velocities of these propagation modes are different. Longitudinal waves are the fastest with about twice the velocity of transverse waves. The result is that the sensor detects a rather complex waveform. In process analytical applications this situation is somewhat relaxed due to these measurements being made in what is termed a diffuse field . This arises for two reasons (1) it is impossible to resolve individual acoustic events and (2) acoustic emission waves mix due to reflections from interfaces. This means that within a small area there is no real difference in the measured acoustic emission signal, no matter where the acoustic emission sensor is mounted or its orientation. [Pg.3889]

FIGURE 2.10 (a) Relative amounts of Si-O-Ti bonds as a function of the total content of titania in ST samples estimated from the spectra recorded in (1) reflectance and (2) transmittance (recorded at 293 K) modes and (b) relative amounts of silanols as a function of the total content of alumina in SA or titania in ST samples from the diffuse reflectance spectra (all diffuse reflectance spectra were recorded at 573 K). (Adapted from /. Colloid Interface ScL, 314, Gun ko, V.M., Blitz, J.R, Gude, K. et al.. Surface structure and properties of mixed fumed oxides, 119-130, 2007a, Copyright 2007, with permission from Elsevier.)... [Pg.351]

The paper is organized as follows. First we recall and discuss SnelVs and FresneFs laws for X-ray optics. We then derive the general relation of the density profile across the surface to specular reflectivity (Fig. 1.1a) and to the Qz-variation in grazing incidence diffraction (Fig. 1.1b). Specular reflectivity is illustrated by two examples. The first is reflection from a bare water surface and the determination of the diffuseness of the air-water interface due to thermally excited capillary waves. In the second example we consider a monomolecular film of an amphiphilic molecule, arachidic acid, floating on water, as the area per molecule is varied by a moveable barrier in a Langmuir trough. ... [Pg.114]

In the case of diffuse reflection the deflection of the crystallization front toward the melt during the whole process is small and does not exceed 7 mm. These results are similar to those obtained earlier in the case of dominating rotationally driven convection [7-9]. However, they fail to reproduce the observed shapes of the crystal/melt interface in actual LTG Cz growth. Thus, in the case of a diffusely reflective crystal side surface the role of internal radiation is reduced mainly to the increase of the heat removal from the interface, while the formation of the strongly deflected interface toward the melt at the initial stage of the growth and its variations with crystal length is related directly to the specular reflection at the conical part of the crystal side surface. [Pg.218]


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Diffuse reflectance

Diffused reflection

Interface diffusion

Interfaces, diffuse

Reflection interface

Reflection, diffuse

Reflectivity interface

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