Journal of the Japan Institute of Metals and Materials
Online ISSN : 1880-6880
Print ISSN : 0021-4876
ISSN-L : 0021-4876
Thermodynamic Considerations of Infinite Dilute Solutions of Metal-Oxygen Liquid Binary Systems Based on Associated Solution Model
Kyoko WasaiKusuhiro Mukai
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1985 Volume 49 Issue 2 Pages 134-143

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Abstract

Equations (\ efe1) and (\ efe2) have been derived by applying an ideal associated solution model assuming associated compounds, MpO(a), for the analysis of the thermodynamics of oxygen dissolution into liquid metals, 1/2O2(g)→O(at%).
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\ oindentStandard free energies, ΔGMpO°(a), enthalpies, ΔHMpO°(a), and entropies, ΔSMpO°(a), of formation of the associated compounds, MpO(a), have been calculated from eq. (\ efe1) and (\ efe2) using the published values of ΔHsol° and ΔSsol° of the reaction, 1/2O2(g)→O(at%). Variations of the standard enthalpies and entropies of formation of MpO with the atomic number of constituent metal, M, are analogous in the solid, liquid (associated compounds), and gaseous states. Linear relations are found in the following combinations of the quantities; ΔHMpO°(s) vs ΔHMpO°(a), ΔHMpO°(a) vs ΔHMpO°(g), ΔHMpO°(s) vs ΔHMpO°(g), ΔSMpO°(s) vs ΔSMpO°(a), ΔSMpO°(a) vs ΔSMpO°(g), and ΔSMpO°(s) vs ΔSMpO°(g). Except for the relation of ΔSMpO°(s) and ΔSMpO°(a), this linear relation is sub-divided into two different lines; one of which consists of transition metal oxides and the other of non-transition metal oxides. Standard enthalpies, ΔHM° and ΔHB°, of MpO(a) of melting and boiling are proportional to the melting and boiling temperatures TM and TB, respectively, and the relation between ΔHB° and TB° agrees with Trouton’s rule. If the associated solution is not ideal, the following equations hold.
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\ oindentIn this case the thermodynamic values, ΔHMpO\invdiameter(a) and ΔSMpO\invdiameter(a), of the infinite dilute associated compounds MpO(a) in liquid metal, not pure MpO(a), are calculated from eqs. (\ efe3) and (\ efe4). It is to be noted that all the results based on eqs. (\ efe1) and (\ efe2) are also effective when ΔHMpO°(a) and ΔSMpO°(a) are replaced by ΔHMpO\invdiameter(a) and ΔSMpO\invdiameter(a).

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