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Short-Range Order SRO and MRO

Correlations in the relative position of atoms determine the SRO and MRO. The spatial distribution of atoms is described by N-particle (N = 1,2. ) distribution functions. The single-particle distribution functions represent the probability densities of the existence of atoms with different LO X) is the [Pg.220]

A two-particle distribution function can be represented as a product of a single-particle distribution function n (A 1) by the density of the conditional probability /, (3f1( X2), meaning that at point X2 there is an atom with a / -type LO if at point Xt there is an atom with an a-type LO [Pg.220]

For a homogeneous random network, nafi depends only on X2 — Xlt and if the network is isotropic, then it depends only on X2 — X2. In this case, we have [Pg.220]

In the absence of a long-range order, the two-particle distribution functions and RDF possess evident asymptotic properties [Pg.221]

The partial RDFs are related to the functions of radial density distribution around the atom. Describing the density fluctuations around the atom with an a-type local order by the sum [Pg.221]


See other pages where Short-Range Order SRO and MRO is mentioned: [Pg.220]   


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