New thermodynamic assessment of nickel-tin solid and liquid alloys

被引:10
|
作者
Glibin, Vassili P. [1 ]
Vorobyova, Tatyana N. [2 ]
Kuznetsov, Boris V. [2 ]
机构
[1] Univ Western Ontario, Dept Chem & Biochem Engn, London, ON N6A 5B9, Canada
[2] Belarusian State Univ, Dept Chem, Minsk 220050, BELARUS
关键词
Thermodynamics; Nickel-tin alloys; Modified quasi-chemical model; Wilson's model; PHASE-DIAGRAMS; MIXING ENTHALPIES; BINARY-LIQUID; FREE-ENERGY; NI ALLOYS; SN; CU; MG; CO; TRANSFORMATIONS;
D O I
10.1016/j.tca.2010.04.026
中图分类号
O414.1 [热力学];
学科分类号
摘要
Standard enthalpies of formation, Delta H-f degrees(298.15), entropies, S degrees (298.15), and molar heat capacities, C-p,C-m degrees(298.15), for a number of phases of Ni-Sn system have been estimated by graphical and analytical methods. The Delta H-f degrees(298.15), S degrees (298.15) and C-p,C-m degrees(298.15) values of a new metastable NiSn9 compound were found equal to -85.0 +/- 5 kJ mol(-1), 420.7 +/- 5J K-1 mol(-1) and 228J K-1 mol(-1), respectively. New, reassessed value of Delta H-f degrees(298.15) for metastable NiSn was obtained equal to -54.0 +/- 4 kJ mol(-1). The limiting partial enthalpies of Ni in solid Sn ((H) over bar (lim) = -3 +/- 1 KJ mol(-1)) and Sn in solid Ni ((H) over bar (lim) (Sn) = -49 +/- 4 kJ mol(-1)) at 298.15K were determined by graphical method. The calculated C-p,C-m degrees(298.15) values of NiSn and Ni3Sn4 are equal 45.1 J K-1 mol(-1) and 160.3J K-1 mol(-1), respectively. Using different methods, the standard entropy values S degrees(298.15) (NiSn) = 71.7 +/- 2 and S degrees(298.15) (Ni3Sn4)= 256.4 +/- 5 J mol(-1) were calculated. It has been shown that the combined approach based on a modified quasi-chemical model and the Tsuboka-Katayama-Wilson's equations reproduce with good approximation the experimental data on the thermodynamic functions of mixing for liquid Ni-Sn alloys. This method takes into consideration the effects of the short range ordering and the temperature on the thermodynamic functions of mixing, and has the advantage that prior knowledge of experimental values of mixing quantities is not required. The extension of this approach to the binary systems, where volume effect is inherent, is motivated. 2010 Elsevier BM. All rights reserved.
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页码:35 / 44
页数:10
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