Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Solids, acoustic waves

In Figure 6.16, the region originally occupied by the gas cloud is shaded, and the position and shape of the shock wave and the contact surface at different times following the explosion are shown as solid and dashed curves. The shape of the shock wave is almost elliptical, with ellipticity decaying to sphericity as the shock gradually degenerates into an acoustic wave. [Pg.196]

By examining the dispersion properties of surface acoustic waves, the layer thickness and mechanical properties of layered solids can be obtained using the SAM. It can be used to analyze the wear damage progress [104], and detect the defects of thermally sprayed coatings [105]. [Pg.30]

By measuring V z), which includes examining the reflectance function of solid material, measuring the phase velocity and attenuation of leaky surface acoustic waves at the liquid-specimen boundary, the SAM can be used indetermining the elastic constants of the material. [Pg.30]

By examining the dispersion properties of surface acoustic waves, the layer thickness and mechanical properties of layered solids can be obtained using the SAM. [Pg.30]

When the pressure amplitude of an acoustic wave in liquid or solid exceeds the ambient pressure (atmospheric pressure), the instantaneous pressure becomes negative during the rarefaction phase of an acoustic wave. Negative pressure is defined as the force acting on the surface of a liquid (or solid) element per surface area to expand the element [3,4]. For example, consider a closed cylinder filled with liquid... [Pg.1]

A wide variety of solid-state sensors based on hydrogen-specific palladium, metal oxide semiconductor (MOS), CB, electrochemical, and surface acoustic wave (SAW) technology are used in the industry for several years. Microelectromechanical systems (MEMS), and nanotechnology-based devices for the measurement of hydrogen are the recent developments. These developments are mainly driven by the demands of the fuel cell industry. Solid-state approaches are gaining rapid popularity within the industry due to their low cost, low maintenance, replacements, and flexibility of multiple installations with minimal labor. [Pg.502]

The PAS phenomenon involves the selective absorption of modulated IR radiation by the sample. The selectively absorbed frequencies of IR radiation correspond to the fundamental vibrational frequencies of the sample of interest. Once absorbed, the IR radiation is converted to heat and subsequently escapes from the solid sample and heats a boundary layer of gas. Typically, this conversion from modulated IR radiation to heat involves a small temperature increase at the sample surface ( 10 6oC). Since the sample is placed into a closed cavity cell that is filled with a coupling gas (usually helium), the increase in temperature produces pressure changes in the surrounding gas (sound waves). Since the IR radiation is modulated, the pressure changes in the coupling gas occur at the frequency of the modulated light, and so does the acoustic wave. This acoustical wave is detected by a very sensitive microphone, and the subsequent electrical signal is Fourier processed and a spectrum produced. [Pg.71]

D. I. Bolef, Interaction of acoustic waves with nuclear spins in solids, Physical Acoustics, Vol. 4, Academic Press, New York, 1966, 113-181. [Pg.244]

A very common heating sensing technique used in condensed matter is photoacoustic (PA) spectroscopy, which is based on detection of the acoustic waves that are generated after a pulse of light is absorbed by a luminescent system. These acoustic waves are produced in the whole solid sample and in the coupling medium adjacent to the sample as a result of the heat delivered by multiphonon relaxation processes. [Pg.192]

Slip is not always a purely dissipative process, and some energy can be stored at the solid-liquid interface. In the case that storage and dissipation at the interface are independent processes, a two-parameter slip model can be used. This can occur for a surface oscillating in the shear direction. Such a situation involves bulk-mode acoustic wave devices operating in liquid, which is where our interest in hydrodynamic couphng effects stems from. This type of sensor, an example of which is the transverse-shear mode acoustic wave device, the oft-quoted quartz crystal microbalance (QCM), measures changes in acoustic properties, such as resonant frequency and dissipation, in response to perturbations at the surface-liquid interface of the device. [Pg.68]

The shear-mode acoustic wave sensor, when operated in liquids, measures mass accumulation in the form of a resonant frequency shift, and it measures viscous perturbations as shifts in both frequency and dissipation. The limits of device operation are purely rigid (elastic) or purely viscous interfaces. The addition of a purely rigid layer at the solid-liquid interface will result a frequency shift with no dissipation. The addition of a purely viscous layer will result in frequency and dissipation shifts, in opposite directions, where both of these shifts will be proportional to the square root of the liquid density-viscosity product v Pifti-... [Pg.68]

To model this, Duncan-Hewitt and Thompson [50] developed a four-layer model for a transverse-shear mode acoustic wave sensor with one face immersed in a liquid, comprised of a solid substrate (quartz/electrode) layer, an ordered surface-adjacent layer, a thin transition layer, and the bulk liquid layer. The ordered surface-adjacent layer was assumed to be more structured than the bulk, with a greater density and viscosity. For the transition layer, based on an expansion of the analysis of Tolstoi [3] and then Blake [12], the authors developed a model based on the nucleation of vacancies in the layer caused by shear stress in the liquid. The aim of this work was to explore the concept of graded surface and liquid properties, as well as their effect on observable boundary conditions. They calculated the hrst-order rate of deformation, as the product of the rate constant of densities and the concentration of vacancies in the liquid. [Pg.76]

Figure 4. Theoretical trends for —(storage) and dissipation as the inner slip is varied between no slip (0) and strong slip (1) for a coated transverse shear acoustic wave device in water. The thickness of the film is 5 nm. The solid line displays the decrease in storage, and the dashed line shows the change in dissipation. Figure 4. Theoretical trends for —(storage) and dissipation as the inner slip is varied between no slip (0) and strong slip (1) for a coated transverse shear acoustic wave device in water. The thickness of the film is 5 nm. The solid line displays the decrease in storage, and the dashed line shows the change in dissipation.
The Debye temperature of the solid defines the form of the vibrational spectrum in the acoustic zone (low frequency) and is related to the molar volume of the solid V and to the mean velocity of acoustic waves through... [Pg.131]

Fig. 4.2. The field in a solid due to focused acoustic waves incident on the surface. The lens semi-angle in the fluid was 10°, the ratio of acoustic velocities in the fluid and in the solid was 0.25, and the paraxial focus was at a depth of 20 wavelengths in the solid, (a) Intensity distribution along the axis (b) lateral intensity distribution in the focal plane. (Courtesy of Bruce Thompson.)... Fig. 4.2. The field in a solid due to focused acoustic waves incident on the surface. The lens semi-angle in the fluid was 10°, the ratio of acoustic velocities in the fluid and in the solid was 0.25, and the paraxial focus was at a depth of 20 wavelengths in the solid, (a) Intensity distribution along the axis (b) lateral intensity distribution in the focal plane. (Courtesy of Bruce Thompson.)...
The propagation of linear acoustic waves in solids depends on two laws discovered by two of the most illustrious physicists of the seventeenth century, one from Cambridge and the other from Oxford. Consider a volume element of an isotropic solid subjected to shear, as shown in Fig. 6.1. If the displacement in the transverse direction is , and the component of shear stress in that direction is os, then Newton s second law may be written... [Pg.74]

Tsukahara, Y., Nakaso, N., Ohira, K and Yanaka, M. (1996). Interaction of acoustic waves with solid surfaces. In Advances in acoustic microscopy, Vol. 2 (ed. G. A. D. Briggs and W. Arnold), pp. 103-65. Plenum Press, New York. [91, 149, 218, 226] Vetters, H Matthaei, A., Schulz, A., and Mayr, P. (1989). Scanning acoustic microprobe analysis for testing solid state materials. Mater. Sci. Engng. A122, 9-14. [199, 207,219]... [Pg.343]


See other pages where Solids, acoustic waves is mentioned: [Pg.68]    [Pg.182]    [Pg.29]    [Pg.77]    [Pg.83]    [Pg.197]    [Pg.476]    [Pg.241]    [Pg.391]    [Pg.239]    [Pg.98]    [Pg.192]    [Pg.280]    [Pg.102]    [Pg.37]    [Pg.690]    [Pg.13]    [Pg.29]    [Pg.35]    [Pg.40]    [Pg.48]    [Pg.70]    [Pg.78]    [Pg.101]    [Pg.199]    [Pg.218]    [Pg.323]    [Pg.342]    [Pg.264]    [Pg.74]    [Pg.196]   


SEARCH



Tensor derivation of acoustic waves in solids

© 2024 chempedia.info