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Topological Analysis with Bond-Valence Maps

Topological Analysis with Bond-Valence Maps [Pg.241]

As with VT, identifying conduction pathways with bond valence maps provides accurate predictions for ionic conductors (both crystalline and amorphous) with a percolation mechanism of conductivity, but is less successful when modeling proton conductors. [Pg.242]

Static First-Principles Calculations and Molecular Dynamics Modeling [Pg.242]

The behavior of atoms in condensed matter is ultimately defined by the cooperative interaction of nuclei and electrons. If it was possible to accurately describe this interaction for a material on length and time scales that are studied experimentally in a laboratory or are used in practice, any physical property could be predicted ab initio given just its chemical composition (see also Chapter 5). Unfortunately, a many-body Schrodinger equation is not analytically solvable for any system of acceptable size. The most successful approach to treating many-body problems is the density functional theory (DFT) developed by Kohn et al. [103, 104]. The DFT reduces many-particic electron-electron interactions to a single electron potential expressed [Pg.242]

Despite the rapid development of both computing hardware and numerical [Pg.244]


Topological Analysis with Bond-Valence Maps... [Pg.241]


See other pages where Topological Analysis with Bond-Valence Maps is mentioned: [Pg.242]    [Pg.163]    [Pg.163]    [Pg.180]    [Pg.408]   


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