NOBLE METALS AND ALLOYS | |
ArticleName | Kinetics of autoclave oxidation of refractory gold-containing sulfide concentrates |
ArticleAuthor | Shneerson Ya. M., Markelov A. V., Chugaev L. V., Kabisova A. S. |
ArticleAuthorData | LLC “Scientific-research center “Gidrometallurgiya”, Saint-Petersburg, Russia: Ya. M. Shneerson, Chief Executive Officer A. V. Markelov, Researcher L. V. Chugaev, Leading Researcher A. S. Kabisova, Engineer |
Abstract | Great difficulties in modeling of autoclave oxidation processes consist in accurate determination of mineral surface during the process. Currently there are several widely used kinetics models, taking into account the change in the surface of oxidized material, such as shrinking core model or population balance. Each one has its own advantages and disadvantages. In this work, there was used the kinetics function model, developed by E. M. Vikdorchik and A. B. Sheinin in early 1970-s. This model was adapted for high temperature POX process. On the basis of this model, the kinetic parameters for 13 flotation concentrates were calculated for the temperature range of 190–230 ºC and oxygen partial pressures of 0,3–0,9 MPa. The concentrates differed by the content of pyrite, arsenopyrite and pyrrhotite. The following kinetics parameters were calculated for each material: kinetic function, reaction order, activation energy. Chemical reaction was the rate-limiting step for all materials. All activation energies were within the range of 40–90 kJ/mole. The reaction order for concentrates with over-representation of pyrite and arsenopyrite ranged from 0,7 to 1. Reaction order for concentrates with over-representation of pyrrhotite ranged from 0,6 to 0,9. Kinetics characteristics and kinetic function can be used for the continuous process modeling. The resulting mathematical model quite accurately describes the results of real pilot plant test, so this model can be used for industrial implementation and industrial autoclave calculations. The gold recovery on cyanidation after POX for all concentrates is more than 94%. |
keywords | Gold, mathematical modeling, kinetic function, POX, kinetic characteristics, pyrite, pyrrhotite, arsenopyrite |
References | 1. Crundwell F. K., Godorr S. A. A mathematical model of the leaching of gold in cyanide solutions. Hydrometallurgy. 1997. No. 44. pp. 147–162. 2. Crundwell F. K. The leaching number: its definition and use in determining the performance of leaching reactors and autoclaves. Minerals Engineering. 2005. No. 18. pp. 1315–1324. 3. Rubisov D. H., Papangelakis V. G. Mathematical Modeling of the Transient Behavior of CSTRs with Reactive Parkulates: Part 1 — The Population Balance Framework. The Canadian Journal of Chemical Engineering. 1996. Vol. 74, No. 6. 4. Vigdorchik E. M. Matematicheskoe modelirovanie nepreryvnykh protsessov rastvoreniya (Mathematical modeling of continuous dissolution processes). Under the editorship of E. M. Vigdorchik, A. B. Sheynin. Leningrad : Khimiya, 1971. 248 p. 5. Zhmarin E. E. Mathematical modeling of continuous leaching process in reactor train. Proceedings of the 8th International Conference on Environment and Mineral Processing. Ostrava. 2004. 6. Long H., Dixon D. G. Pressure oxidation of pyrite in sulfuric acid media: a kinetic study. Hydrometallurgy. 2004. No. 73. pp. 335–349. 7. Neira Arenas G., Monhemius A. J. The kinetics of pressure oxidation of arsenopyrite and arsenopyrite/pyrite mixtures by dissolved oxygen. Environment and Innovation in Mining and Mineral Technology. Under the editorship of M. A. Sanchez, F. Vergara, S. H. Castro. University of Conception. Chile. 1998. pp. 835–849. 8. McKay D. R., Halpern J. A kinetic study of the oxidation of pyrite in aqueous suspension. Transaction Metallurgical Society. AIME. 1958. Vol. 212. p. 301. 9. Crundwell F. K. The dissolution and leaching of minerals. Mechanisms, myths and misunderstandings. Hydrometallurgy. 2013. No. 139. pp. 132–148. 10. Filippou D., Konduru R., Demopoulos G. P. А kinetic study on the acid pressure leaching of pyrrhotite. Hydrometallurgy. 1997. No. 47. pp. 1–18 |
Language of full-text | russian |
Full content | Buy |