Журналы →  Tsvetnye Metally →  2017 →  №10 →  Назад

BENEFICATION
Название Adapting the probabilistic grinding model to the operation of ball-tube mills
DOI 10.17580/tsm.2017.10.02
Автор Malyshev V. P., Yun A. B., Sinyanskaya O. M., Zubrina Yu. S.
Информация об авторе

Chemical-Metallurgical Institute named after Zh. Abishev, Karaganda, Kazakhstan:

V. P. Malyshev, Head of Laboratory of Entropic-Information Analysis, e-mail: eia_hmi@mail.ru
Yu. S. Zubrina, Junior Researcher of Laboratory of Entropic-Information Analysis

PLC “KazGidroMed”, Karaganda, Kazakhstan:

A. B. Yun, Executive Officer
O. M. Sinyanskaya, Dressing Specialist (Research Laboratory of Scientific-Research Center of Innovation Technologies)

Реферат

The general procedure for adapting the probabilistic grinding model to the operation of ball-tube mills is presented, including a list of initial data, preliminary calculations of the content and residence time of the grindable material in the mill, and parameters and operating conditions of the mill with a specific material, which calculate the adaptation coefficients, taking into account the degree of combination of the waterfall regime with the regime of spillage and the degree of aggregation of subtle classes. This adaptation procedure is shown by the example of crushing of the stale tailings of the Zhezkazgan Dressing Plant in a large-scale laboratory mill. The probabilistic model includes almost all characteristics of crushing and grindable bodies of the mill itself and its operating mode, which makes it possible to use this model after adaptation procedures for comprehensive analysis and search for the optimal process regime. This concerns the output of fine classes, according to which the probabilistic model allows one to calculate their detailed fractional composition with the separation of the target fraction –0.071+0.005 mm and the undesired slime –0.005 mm. At the same time, the time to reach the maximum yield of the target fraction and the permissible output of slime, determined by calculation in the framework of the probabilistic grinding model, are revealed, as shown by the example of the reprocessing of stale tailings of the Zhezkazgan Plant.

Our paper was written within the project 0026/ПЦФ 2015–2017 “Increasing of efficiency of copper-sulfide ore dressing on the basis of mutual optimization of grinding and flotation dressing processes (Ministry of Education and Science).

Ключевые слова Probabilistic model, ball-tube mill, fractions, adaptation, parameters, grinding, calculations
Библиографический список

1. Malyshev V. P., Makasheva A. M., Zubrina Y. S. United Probabilistic Nature and Model of Chemical and Mechanical Reactions of Consecutive Destruction of Substance. American Journal of Phisical Chemistry. 2015. No. 4. pp. 42–47.
2. Malyshev V. P., Bekturganov N. S., Makasheva A. M., Zubrina Yu. S., Kaykenov D. A. Probabilistic model of material grinding as a self-organization operator and process attractor. Tsvetnye metally. 2016. No. 2. pp. 33–38.
3. Malyshev V. P., Makasheva A. M., Kaykenov D. A., Zubrina Yu. S. Accidental nature and probabilistic model of material grinding. Moscow : Nauchnyy mir, 2017. 260 p.
4. Rodigin N. M., Rodigina E. N. Sequential chemical reactions. Mathematical analysis and calculation. Moscow : Izdatelstvo AN SSSR, 1960. 140 p.
5. Kolmogorov A. N. About the logarithmically normal law of particle size distribution during grinding. Doklady AN SSSR. 1941. Vol. 31, No. 2. pp. 99–101.
6. Demenok S. L. Just chaos. Saint Petersburg : LLC “Strata”, 2013. 232 p.
7. Prigozhin I. The end of definiteness. Time, chaos and new nature laws. Moscow – Izhevsk : NITs “Regulyarnaya i khaoticheskaya dinamika”, 2001. 208 p.
8. Vasiliev V. A. Autowave Processes in Kinetic Systems: “Spatial and Temporal Self-Organization in Physics, Chemistry, Biology, and Medicine” (Mathematics and its Applications) : Springer, 2013. 272 p.
9. Schieve W. C., Allen P. M. Self-Organization and Dissipative Structures: Applications in the Physical and Social Sciences. Texas : Univ of Texas Pr, 2014. 374 p.
10. Rasband N. Chaotic Dynamics of Nonlinear Systems (Dover Books on Physics). N. Y.: Dover Publications, 2015. 240 p.
11. Wunner G., Pelster A. Selforganization in Complex System. The Past, Present and Future of Synergetics : proceedings of the International Symposium. Delmenhorst (Germany) : Springer, 2015. 351 p.
12. Smirnov S. F. Development of scientific basis of the processes of formation of fraction mass flows in technological grinding systems : Dissertation … of Doctor of Engineering Sciences. Ivanovo, 2009. 266 p.
13. Filichev P. V. Forecasting of characteristics of grinding processes on the basis of application of maximal entropy principle : Dissertation … of Candidate of Engineering Sciences. Ivanovo, 1999. 101 p.
14. Pryadko N. S., Strelnikov G. A., Ternovaya E. V., Grushko V. A., Pyaset skiy N. Yu. Assessment of fine ore grinding rate by various mills. Tekhnicheskaya mekhanika. 2014. No. 3. pp. 114–121.
15. Alekseeva E. A., Andreev E. E., Brichkin V. N., Nikolaeva N. V., Tikhonov N. O. Bauxites rod mill grinding process intensification. Obogashchenie Rud. 2014. No. 3. pp. 3–6.
16. Pilov P. I., Pryadko N. S. Decreasing the energy consumption in the closed cycles of fine ore grinding. Metallurgicheskaya i gornorudnaya promyshlennost. 2013. No. 6. pp. 75–80.
17. Malyarov P. V., Sysoev N. I., Sklyarov E. V. Grinding bodies segregation regularities study in ball mills. Obogashchenie Rud. 2012. No. 3. pp. 3–6.
18. Potapov F. P. Intensification of milling process in ball-tube mills : Dissertation … of Candidate of Engineering Sciences. Belgorod, 2011. 184 p.
19. Karimova L. M., Karimov R. M., Kayralapov E. T. Addition and experimental verification of probabilistic model for off-balance copper sulfide ore grinding. Kompleksnoe ispolzovanie mineralnogo syrya. 2013. No. 1. pp. 18–28.
20. Karimova L. M., Zhumashev K. Zh., Kayralapov E. T. Laboratory check of a new kinetic model of grinding. Obogashchenie Rud. 2013. No. 3. pp. 15–17.

Language of full-text русский
Полный текст статьи Получить
Назад