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Topological Analysis with Voronoi Tessellation

The analysis of the VT has shown that the bottleneck radius for Na(l)-Na(3) transport along the principal axis is 2.08 A, and that for the oblique (211) path is 2.22 A Our analysis of a great number of sodium-containing oxide compounds [84] has shovm that these values are characteristic of poor and good Na+ ion conductors, respectively. Thus, Na(l)-Na(3) sites cannot provide ahigh mobility, and only Na(4)-Na (6) sites are responsible for ionic conduction. The most interesting result, however, is that there are no bottlenecks at all between the two Na(5) sites of the different (211) [Pg.240]

The algorithms of Voronoi polyhedra construction may easily be used for the high-throughput analysis of new materials to identify the presence ofan infinite network of channels with suitable size for ionic conductivity or molecular diffusion. At the same time, the approach has a limited applicability for those systems where the topological and geometric factors do not play a significant role, such as proton conductors, or where the framework is not truly immobile and participates in the conduction process, for example, via a paddle-wheel mechanism. [Pg.241]


See other pages where Topological Analysis with Voronoi Tessellation is mentioned: [Pg.239]    [Pg.239]   


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