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Lattice vibrations layered materials

The ionic insulators discussed in some detail in the previous section have closed shell electronic configurations similar to the noble gases and electronic distributions which are localized around the electronic core. The principal interactions are Coulombic, although their polarizabilities appear to influence greatly the response of the electronic distribution to surface lattice vibrations. For other materials, particularly metals and some layered compounds, the conduction and valence electrons are best thought of as somewhat delocalized if not entirely free. These electrons are what the helium atoms scatter from, and their states of motion are significantly modulated by the vibrations of the atomic cores. Thus, for these materials HAS is very... [Pg.181]

The second practical challenge in phononic transport rises from heat-to-electricity conversion technology. Here, in order to develop efficient thermoelectric materials, one seeks structures with ultralow heat conductivity in conjunction with high electrical conductivity and a high Seebeck coefficient. Ultralow conductivity was manifested in disordered-layered WSe2 crystals [13], probably due to the localization of lattice vibrations. Si nanowires show enhanced thermoelectric efficiency compared... [Pg.288]

There should be some caution in broadly applying (9.1) to all types of carrier transport at interfaces. For example, the relationship does not accurately model the transit time of ballistic transport because the calculation of Xt depends on the mobility, which is only accurate in so far as it measures a diffusive process, i.e., one that involves multiple scattering events [9]. Because the small polaron conductors have transport mediated by lattice vibrations, numerous scattering events will occur as the carriers cross the space charge layer. Therefore, the transit times as calculated by (9.1) should be representative of the behavior for this class of materials [10]. [Pg.296]

For the materials of greatest reactor interest (beryllium and graphite), the assumption of an isotropic frequency distribution of the normal modes is not justified. This is particularly true in graphite, where the lattice has a layer structure. The vibrations in the plane of the layers have a distribution weighted to much higher frequencies than those transverse to the lattice planes. The case of anisotropic frequency distribution with application to graphite has been considered by Schofield [18]. His model has recently... [Pg.33]

In the fabrication of semiconductors, the composition of ternary and quaternary alloys can be strongly influenced by factors like the temperature and the duration of the annealing processes. For example, the sulfur content in CdSSe quantum dots increases with increasing temper temperature [48]. In the case of superlattices with very thin layer thicknesses, unwanted ternary or quaternary alloys can be formed by diffusion of the ions into the adjacent layer. Because of this, it is necessary to prove the material composition of the alloys after the growth. The behavior of the vibrational properties of a system with an incorporated element B in the crystal lattice AC is similar to the problem of the impurities The element B causes a distortion of the lattice because of the difference in the masses and, hence, of the appearance of new modes. With increasing... [Pg.511]


See other pages where Lattice vibrations layered materials is mentioned: [Pg.67]    [Pg.120]    [Pg.279]    [Pg.420]    [Pg.209]    [Pg.419]    [Pg.218]    [Pg.331]    [Pg.505]    [Pg.109]    [Pg.128]    [Pg.348]    [Pg.193]    [Pg.1967]    [Pg.5]    [Pg.181]    [Pg.115]    [Pg.51]    [Pg.158]    [Pg.518]    [Pg.519]    [Pg.273]    [Pg.303]   
See also in sourсe #XX -- [ Pg.188 , Pg.189 ]




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Layer lattices

Layered materials

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