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Phase Equilibria in the Ag2S–Sb2S3–SnS2 System and the Novel Quaternary Chalcogenide Ag11Sb3SnS12

Interactions of Ag and Sb(III) and Sn(IV) sulfides were investigated by x-ray diffraction, differential thermal analysis and microstructure analysis methods. The quaternary compound Ag 11 Sb 3 SnS 12 was found for the first time in the Ag 2 S-Sb 2 S 3 -SnS 2 system at 500 K (227 °C) at the intersect...

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Published in:Journal of phase equilibria and diffusion 2024-06, Vol.45 (3), p.723-731
Main Authors: Berezniuk, O. P., Kogut, Y. M., Gulay, L. D., Piskach, L. V.
Format: Article
Language:English
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Summary:Interactions of Ag and Sb(III) and Sn(IV) sulfides were investigated by x-ray diffraction, differential thermal analysis and microstructure analysis methods. The quaternary compound Ag 11 Sb 3 SnS 12 was found for the first time in the Ag 2 S-Sb 2 S 3 -SnS 2 system at 500 K (227 °C) at the intersection of AgSbS 2 -Ag 8 SnS 6 and Ag 3 SbS 3 -Ag 2 SnS 3 . The compound melts congruently at 920 K (647 °C) and has a polymorphous transition at 646 K (373 °C). The quasi-ternary system is characterized by solid solution ranges of the binary compounds Ag 2 S, Sb 2 S 3 , SnS 2 , ternary Ag 3 SbS 3 , AgSbS 2 , Ag 8 SnS 6 , Ag 2 SnS 3 and quaternary compound Ag 11 Sb 3 SnS 12 . The separation of the composition triangle into 10 single-phase, 18 two-phase, and 9 three-phase fields was established. Seven vertical sections were investigated of which five are quasi-binary (Ag 3 SbS 3 -Ag 8 SnS 6 , Ag 3 SbS 3 -Ag 2 SnS 3 , AgSbS 2 -Ag 8 SnS 6 , AgSbS 2 -Ag 2 SnS 3 , AgSbS 2 -SnS 2 ). The AgSbS 2 -Ag 4 Sn 3 S 8 and AgSbS 2 -Sb 2 SnS 5 sections are non-quasi-binary due to peritectic formation of Ag 4 Sn 3 S 8 and Sb 2 SnS 5 . The liquidus surface projection of the Ag 2 S-Sb 2 S 3 -SnS 2 system consists of 10 fields of primary crystallization of the solid solutions α-Ag 2 S, β-Sb 2 S 3 , γ-SnS 2 , δ-Ag 3 SbS 3 , ε′-AgSbS 2 , ζ-Ag 8 SnS 6 , η-Ag 2 SnS 3 , σ-Ag 11 Sb 3 SnS 12 and compounds Ag 4 Sn 3 S 8 and Sb 2 SnS 5 . These are separated by curves of monovariant equilibria that converge at 9 ternary invariant points (7 eutectic (E 1 -E 7 ) and 2 quasi-peritectic (U 1 , U 2 )).
ISSN:1547-7037
1863-7345
1934-7243
DOI:10.1007/s11669-024-01126-7