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Longitudinal modes

Below 600 cm are the V5 in-plane C—C—C bending modes (longitudinal acoustic modes, LAMs), the V9 out-of-plane C—C—C bending modes (transverse acoustic modes, TAMs) and the 12 lattice modes. These comprise in-phase and out-of-phase pairs of librations about the three axes, giving six modes, three optic translation and three... [Pg.429]

Figure 7.5 A photograph of a sample of a product of combustion of ferrosilicon in nitrogen in a self-oscillation mode (longitudinal chip). Each light layer is enriched with silicon nitride each dark layer is enriched with iron silicides. Figure 7.5 A photograph of a sample of a product of combustion of ferrosilicon in nitrogen in a self-oscillation mode (longitudinal chip). Each light layer is enriched with silicon nitride each dark layer is enriched with iron silicides.
Type of package Mode Longitudinal Lateral Vertical... [Pg.319]

At high frequencies, with a reduction in temperature, the threshold field of the normal prechevron domains increases smoothly, not displaying any peculiarity when the temperature is T, where the anisotropy of the electrical conductivity disappears. Without doubt, the high-frequency electrohydrodynamic mode is caused by the isotropic mechanism of destabilization, since when cr /crx = 1, the Carr-Helfrich model does not hold. Analysis shows [123] that the new low-frequency mode (longitudinal domains) is also caused by the isotropic mechanism. [Pg.359]

Relaxation of nuclear spins occurs under two modes longitudinal and transverse relaxation characterized respectively by time constants T- and T2. The quadrupolar interaction i.e. the interaction of the quadn olar moment of the nucleus witH the electric field gradient present at the sodium site, provides the predominant relaxation mechanism. Due to the rather symmetrical environment of the solvated sodium ion - for instance (Na )6H20 " weak electric field gradient is expected. Upon complexation by a bionolecule, the alkali ion coordinates both with solvent and substrate molecules, which both increase the electric field gradient, and decreases by a considerable amount the cation rotational motion. Both these effects generate a relaxation rate enhancement. [Pg.415]

TABLE III Data for Six Solids Showing the Variation of Sound Speeds for Three Different Wave Modes Longitudinal, Transverse, and Surface Waves... [Pg.339]

Figure 2.17 The phonon dispersion relations for (a) GaN and (b) Si. TA, LA, LO, and TO refer to transverse acoustic, longitudinal acoustic, longitudinal optical and transverse optical phonons, respectively. Each of these represents a particular vibrational mode. Longitudinal modes run along bonds as in Figure 2.16, while for transverse modes the vibration velocity is perpendicular to the bonds. There are two transverse modes because there are two axes perpendicular to a bond direction. Figures after Levinshtein, Rumyantsev, Sergey, and Shur, Reference [5], p. 27 and 184, respectively. This material is used by permission of John Wiley Sons Inc. Figure 2.17 The phonon dispersion relations for (a) GaN and (b) Si. TA, LA, LO, and TO refer to transverse acoustic, longitudinal acoustic, longitudinal optical and transverse optical phonons, respectively. Each of these represents a particular vibrational mode. Longitudinal modes run along bonds as in Figure 2.16, while for transverse modes the vibration velocity is perpendicular to the bonds. There are two transverse modes because there are two axes perpendicular to a bond direction. Figures after Levinshtein, Rumyantsev, Sergey, and Shur, Reference [5], p. 27 and 184, respectively. This material is used by permission of John Wiley Sons Inc.
IM7/5250-4 under transverse tensile failure mode, longitudinal compressive failure mode, and longitudinal tensile failure mode based on the integrated thermal, pressure, and launch stresses at -... [Pg.2486]

Canet D 1989 Construction, evolution and detection of magnetization modes designed for treating longitudinal relaxation of weakly coupled spin 1/2 systems with magnetic equivalence Prog. NMR Spectrosc. 21 237-91... [Pg.1517]

Iditional importance is that the vibrational modes are dependent upon the reciprocal e vector k. As with calculations of the electronic structure of periodic lattices these cal-ions are usually performed by selecting a suitable set of points from within the Brillouin. For periodic solids it is necessary to take this periodicity into account the effect on the id-derivative matrix is that each element x] needs to be multiplied by the phase factor k-r y). A phonon dispersion curve indicates how the phonon frequencies vary over tlie luin zone, an example being shown in Figure 5.37. The phonon density of states is ariation in the number of frequencies as a function of frequency. A purely transverse ition is one where the displacement of the atoms is perpendicular to the direction of on of the wave in a pmely longitudinal vibration tlie atomic displacements are in the ition of the wave motion. Such motions can be observed in simple systems (e.g. those contain just one or two atoms per unit cell) but for general three-dimensional lattices of the vibrations are a mixture of transverse and longitudinal motions, the exceptions... [Pg.312]

The cavity of a laser may resonate in various ways during the process of generation of radiation. The cavity, which we can regard as a rectangular box with a square cross-section, has modes of oscillation, referred to as cavity modes, which are of two types, transverse and axial (or longitudinal). These are, respectively, normal to and along the direction of propagation of the laser radiation. [Pg.341]

The energy input into a CO2 laser is in the form of an electrical discharge through the mixture of gases. The cavity may be sealed, in which case a little water vapour must be added in order to convert back to CO2 any CO which is formed. More commonly, longitudinal or, preferably, transverse gas flow through the cavity is used. The CO2 laser can operate in a CW or pulsed mode, with power up to 1 kW possible in the CW mode. [Pg.358]

Fig. 4. Written bits in the longitudinal recording mode (LMR). Shortest recorded wavelength is /2. Fig. 4. Written bits in the longitudinal recording mode (LMR). Shortest recorded wavelength is /2.
Fig. 2. Representation of longitudinal modes ia a laser. Where line A = cj2D, c is the velocity of light, and D is the distance between the laser mirrors. Fig. 2. Representation of longitudinal modes ia a laser. Where line A = cj2D, c is the velocity of light, and D is the distance between the laser mirrors.
Most of the lasers discussed operate in a small number of discrete longitudinal modes, the Fabry-Perot modes. The individual modes are very narrow, much less than 0.01 nm, but are separated by spectral distances of ca 1.0 nm. Thus the overall width of the laser spectmm may exceed 4—5 nm. [Pg.134]

SCC has been defined as failure by cracking under the combined action of corrosion and stress (Fig. 9.1). The stress and corrosion components interact S3mergistically to produce cracks, which initiate on the surface exposed to the corrodent and propagate in response to the stress state. They may run in any direction but are always perpendicular to the principal stress. Longitudinal or transverse crack orientations in tubes are common (Figs. 9.2 and 9.3). Occasionally, both longitudinal and transverse cracks are present on the same tube (Fig. 9.4). Less frequently, SCC is a secondary result of another primary corrosion mode. In such cases, the cracking, rather than the primary corrosion, may be the actual cause of failure (Fig. 9.5). [Pg.201]

Other researchers have substantially advanced the state of the art of fracture mechanics applied to composite materials. Tetelman [6-15] and Corten [6-16] discuss fracture mechanics from the point of view of micromechanics. Sih and Chen [6-17] treat the mixed-mode fracture problem for noncollinear crack propagation. Waddoups, Eisenmann, and Kaminski [6-18] and Konish, Swedlow, and Cruse [6-19] extend the concepts of fracture mechanics to laminates. Impact resistance of unidirectional composites is discussed by Chamis, Hanson, and Serafini [6-20]. They use strain energy and fracture strength concepts along with micromechanics to assess impact resistance in longitudinal, transverse, and shear modes. [Pg.345]


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See also in sourсe #XX -- [ Pg.252 ]




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