Theory of ordering of ternary substitutional solid solutions

V. P. Fadin, G. G. Minaeva, V. E. Panin

Division for Materials Science

Research output: Contribution to journal › Article › peer-review

Abstract

The theory of the ordering of ternary substitutional solid solutions of the type B(A_m-D_n) with body-centered (bcc) cubic lattices and the type B₃(A_m-D_n) with face-centered cubic lattices (fcc) is investigated by the Gorskii-Bragg-Williams method. The applicability of the results obtained is analyzed.

Original language	English
Pages (from-to)	41-45
Number of pages	5
Journal	Soviet Physics Journal
Volume	9
Issue number	4
DOIs	https://doi.org/10.1007/BF01206491
Publication status	Published - 1969

ASJC Scopus subject areas

Physics and Astronomy(all)

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10.1007/BF01206491

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title = "Theory of ordering of ternary substitutional solid solutions",

abstract = "The theory of the ordering of ternary substitutional solid solutions of the type B(Am-Dn) with body-centered (bcc) cubic lattices and the type B3(Am-Dn) with face-centered cubic lattices (fcc) is investigated by the Gorskii-Bragg-Williams method. The applicability of the results obtained is analyzed.",

author = "Fadin, {V. P.} and Minaeva, {G. G.} and Panin, {V. E.}",

year = "1969",

doi = "10.1007/BF01206491",

language = "English",

volume = "9",

pages = "41--45",

journal = "Russian Physics Journal",

issn = "1064-8887",

publisher = "Consultants Bureau",

number = "4",

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AU - Fadin, V. P.

AU - Minaeva, G. G.

AU - Panin, V. E.

PY - 1969

Y1 - 1969

N2 - The theory of the ordering of ternary substitutional solid solutions of the type B(Am-Dn) with body-centered (bcc) cubic lattices and the type B3(Am-Dn) with face-centered cubic lattices (fcc) is investigated by the Gorskii-Bragg-Williams method. The applicability of the results obtained is analyzed.

AB - The theory of the ordering of ternary substitutional solid solutions of the type B(Am-Dn) with body-centered (bcc) cubic lattices and the type B3(Am-Dn) with face-centered cubic lattices (fcc) is investigated by the Gorskii-Bragg-Williams method. The applicability of the results obtained is analyzed.

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