2012
DOI: 10.15407/ufm.13.03.269
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Statistical Thermodynamics of the Substitutional Short-Range Atomic Order and Kinematics of the Diffuse Scattering of Radiations in (Para)Magnetic F.C.C.-Ni–Fe Alloys

Abstract: In imitation of f.c.c.-Ni-Fe alloy, the statistical-thermodynamic approach is applied for quantitative analysis of the thermal and composition-magnetic moment fluctuations' influence on the kinematic diffuse-scattering intensity of radiations (X-rays or thermal neutrons) in magnetic alloys with the atomic short-range order (SRO). Within the temperature-concentration (T-c) domains of macroscopically ferromagnetic and paramagnetic states of f.c.c. alloy, the relation for the diffuse-scattering intensity distribu… Show more

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Cited by 3 publications
(5 citation statements)
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“…(9) was suggested by A. Khachaturyan [7] with arguments of Fermi-Dirac-type equation. He used it in his method of concentration waves describing ordered binary structures (see also [12][13][14]). These equations may be rather effectively applied for the construction of equilibrium phase diagrams of binary and multicomponent alloys, but with important restriction of the universal rigid lattice.…”
Section: Steady-state Limit Of 3d-generalization Of the Martin's Modelmentioning
confidence: 99%
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“…(9) was suggested by A. Khachaturyan [7] with arguments of Fermi-Dirac-type equation. He used it in his method of concentration waves describing ordered binary structures (see also [12][13][14]). These equations may be rather effectively applied for the construction of equilibrium phase diagrams of binary and multicomponent alloys, but with important restriction of the universal rigid lattice.…”
Section: Steady-state Limit Of 3d-generalization Of the Martin's Modelmentioning
confidence: 99%
“…To check this prediction, we found x 0 , x 1 , x 2 by direct numeric simulation of fluctuations according to numeric solution of the Eqs. (13), (14). Results of simulation are shown in Fig.…”
Section: Fluctuations Of Concentration In Fcc Solid Solution With mentioning
confidence: 99%
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“…If we consider explicitly a mutual influence of the magnetic and atomic subsystems in the configuration-dependent part of free energy of a disordered alloy (see Eqs. ( 19)-( 22)), the KCM formula (36) stays valid [131], and it is not necessary to overestimate the statistical correlation influence and many-particle force interactions of substitutional atoms in magnetic alloy, at the same time, unreasonably neglecting the apparent magnetism of an alloy [50][51][52]57].…”
Section: ( )mentioning
confidence: 99%
“…( 15), (31), (32) and the KCM formula (36)). As a result, the orientational (azimuthal) dependence of diffuse-scattering intensities around the Bragg reflections (in the vicinity of 'fundamental' point Γ(0 0 0)) will be pronounced effect [131] (see also Fig. 4 and 6).…”
Section: ( )mentioning
confidence: 99%