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Local Structure, Lattice Dynamics

Fourier transform infrared (FTIR) spectroscopy probes bulk properties [103, 104], while Raman scattering (RS) spectroscopy is the tool to perform surface analysis [105, 106] for instance, the amount of carbon on LiFeP04 is too small to be detected by FTIR, but it is well-characterized by RS experiments [23]. The vibrational modes of LiFeP04 are primarily due to motion associated with phosphate and iron the other modes show some lithium contribution [13, 107, 108]. [Pg.217]

Peak positions are marked (in cm diluted into ICs matrix (1 300) [Pg.219]


Structurally Dyuamic CA the only generalizations mentioned so far were generalizations of either the rules or state space. Another intriguing possibility is to allow for the lattice C itself to become a full participant in the dynamical evolution of the system, much as the classically static physical space-time arena becomes a bona-fide dynamic element in general relativity. The idea is to study the behavior of systems evolving according to both value and local structure rules ... [Pg.51]

After the formulation of defect thermodynamics, it is necessary to understand the nature of rate constants and transport coefficients in order to make practical use of irreversible thermodynamics in solid state kinetics. Even the individual jump of a vacancy is a complicated many-body problem involving, in principle, the lattice dynamics of the whole crystal and the coupling with the motion of all other atomic structure elements. Predictions can be made by simulations, but the relevant methods (e.g., molecular dynamics, MD, calculations) can still be applied only in very simple situations. What are the limits of linear transport theory and under what conditions do the (local) rate constants and transport coefficients cease to be functions of state When do they begin to depend not only on local thermodynamic parameters, but on driving forces (potential gradients) as well Various relaxation processes give the answer to these questions and are treated in depth later. [Pg.5]

The well-known shell model was used for modeling the local atomic structure and the lattice dynamics of the defective crystal. In this model, the lattice energy is written as... [Pg.187]

Further investigations dealt with structural phase transitions. In general, structural phase transitions are easily detected in diffraction studies or by differential thermal calorimetry. However, freqnently snch transitions are accompanied by local dynamics of atoms on snblattices prior to the transition which are not readily observed by diffraction techniqnes. Here, the lattice dynamics which shows np in the TDPAC spectra are of particnlar valne in understanding the origin of the phase transition. [Pg.6279]

The surface Fuchs-Kliewer modes, like the Rayleigh modes, should be regarded as macroscopic vibrations, and may be predicted from the bulk elastic or dielectric properties of the solid with the imposition of a surface boundary condition. Their projection deep into the bulk makes them insensitive to changes in local surface structure, or the adsorption of molecules at the surface. True localised surface modes are those which depend on details of the lattice dynamics of near surface ions which may be modified by surface reconstruction, relaxation or adsorbate bonding at the surface. Relatively little has been reported on the measurement of such phonon modes, although they have been the subject of lattice dynamical calculations [61-67],... [Pg.530]

MAS-NMR spectra were used to study the dynamics and local structure of water molecules in ( )-[Co(en)3]Cl3.nD20, where 0 < n < 4.603 1 H spin-lattice relaxation times for Rh2L4, where HL = acetamide, were studied in the temperature range 4-300 K.604 Variable-temperature 13C CP/MAS-NMR spectra for (7) shows fluxionality in the solid state above —93°C.605... [Pg.157]

Local structure Amorphous fraction Lattice dynamics... [Pg.589]

Depending on the strength of the electron-phonon coupling, one may observe the formation of a polaron or an exclmer. The formation of a polaron does not lead to the loss of the identity of the monomer in the excited state, but simply the excitation is localized by local lattice-deformation. The excimer formation requires a severe distortion oi the local structure which leads to an excited state dimer. It may also be pointed out that the polaron mechanism is a purely dynamic effect which can occur even in a defect-free lattice. In contrast, the excimer formation can occur either by a dynamic effect due to strong electron-phonon coupling or by a static effect due to sites deformed by the presence of defects. [Pg.110]

This review has summarised and commented upon the literature up to the end of 2002. The electronic spectra of elpasolite systems are complex and mainly vibronic in character. Whereas the major features can be interpreted in terms of localized moiety-mode vibrations, our understanding of the fine structure requires a more detailed investigation of the lattice dynamics of these systems in the future. One- and two-photon studies of certain lanthanide elpasolite systems have recently enabled extensive energy level datasets to be obtained, and the parametrization of these has revealed the need for the incorporation of other interacting configurations into the calculation. [Pg.267]

Hendrickson and co-workers have continued to probe the dynamics of electron transfer in molecular systems in the solid state. Mossbauer and specific-heat data on biferrocenium [(C5H5)Fe(C5H4 C5H4)Fe(C5H5)] salts indicate that intramolecular electron transfer is controlled by lattice dynamics. The tri-iodide salts show valence localization up to 350 K by Mbssbauer data. The room-temperature crystal structure is centrosymmetric and evidently disordered. [Pg.24]

We have reviewed here the simplest, isothermal version of CDLG models for two-phase fluid dynamics on the microscopic scale. Applications of these models for studying interfacial dynamics in liquid-vapor and liquid-liquid systems in microcapillaries were discussed. The main advantage of our approach is that it models the exphcit dependence of the interfadal structure and dynamics on molecular interactions, including surfactant effects. However, an off-lattice model of microscopic MF dynamics may be required for incorporating viscoelastic and chain-connectivity effects in complex fluids. Isothermal CDLG MF dynamics is based on the same local conservation laws for species and momenta that serve as a foundation for mechanics, hydrodynamics and irreversible thermodynamics. As in hydrodynamics and irreversible thermodynamics, the isothermal version of CDLG model ean be... [Pg.265]


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