Abstract
Slurry densities and holdup were measured for open circuit grinding tests in a laboratory overflow ball mill of 03 m diam by 0.6 m long, by emptying and drying after stoppage of the mill. Contrary to some other results in the literature, there was negligible variation of slurry level in the mill as a function of flow rate over a range of increase of flow rate of about 5 to 1. However there was a gradual increase of solid holdup at higher flow rates because the slurry density in the mill increased. Equations are given for holdup and slurry density in the mill as a function of overflow diam, ball load, and feed slurry density. The average level of slurry necessary to give overflow was found to be much higher than that necessary to fill the mill to the overflow level at rest. The total level of balls and slurry was only increased slightly by ball loads higher than the overflow level. The overflow diam appeared to be the major controlling factor in determining the mill holdup.
Similar content being viewed by others
References
Austin, L. G., and Tangsathitkulchai, C., “Comparison of Methods for Sizing Ball Mills Using Open-Circuit Wet Grinding of Phosphate Ore as a Test Example,” I & EC Processing Des. and Dev., in press.
Austin, L. G., et al., 1983, “The Axial Mixing Model Applied to Ball Mills,” Powder Technology 36, pp. 199–126.
Austin, L.G., Klimpel, R.R. and Luckie, P.T., 1984, The Process Engineering of Size Reduction: Ball Milling, AIME, New York, NY, 561 pp.
Herbst, J.A., Lo, Y.C., and Rajamani, K., 1985, “Population Balance Model Predictions of the Performance of Large-Diameter Mills,” Minerals & Metallurgical Processing, Vol. 2, No. 2, pp. 114–120.
Kinneberg, D. J. and Herbst, J. A.; 1984, “A Comparison of Linear and Nonlinear Models for Open Circuit Ball Mill Grinding,” International Journal of Mineral Processing, vol. 13, pp. 143–165.
Klimpel, R.C. and Austin, L.G., 1988, “An Investigation of Wet Grinding in a Laboratory Overflow Ball Mill,” Minerals & Metallurgical Processing, vol. 6, No. 1, pp. 7–14.
Lippek, E., 1982, “Durchsatzabhängigkeilt von Verweilzeit und Malhlgutmasse im Rohrmuhlen Untershiedlicher Gross,” Freiberger Forschungshefts, vol. A658, pp. 43–52.
Marchand, J. C., Hodouin, D., and Everell, M. D., 1980, “Residence Time Distribution and Mass Transport Characteristics of Large Industrial Mills,” Proceedings 3rd IFAC Symposium, J. O’Shea and H. Polis, eds., Pergammon Press, pp.295–302.
Mori, Y., Jimbo, G., and Yamazaki, M., 1964, “On the Residence Time Distribution and Mixing Characteristics of Powders in Open-Circuit Ball Mill,” Kagaku Kogaku, vol. 28, pp. 204–213.
Mori, Y., Jimbo, G., and Yamazaki, M., 1967, “Flow Characteristics of Continuous Ball and Vibration Mills,” Proceedings 2nd European Symposium. Zerkleinein, H. Rumpf and W. Pietsch eds., Dechema Monographien, vol. 57, No 993–1026, pp. 605–632.
Moys, M. H., 1986, “The Effects of Grate Design on the Behavior of Grate-Discharge Grinding Mills”, International Journal of Mineral Processing, 18, pp. 85–105.
Rogers, R. S. C., and Austin, L. G., 1984, “Residence Time Distributions in Ball Mills,” Particulate Science and Technology, vol 2, pp. 191–209.
Rogers, R. S. C. and Gardner, R.P., 1979, “Use of a Finite-Stage Transport Concept for Analyzing Residence Time Distributions of Continuous Processes,” Journal American Institute of Chemical Engineers, vol. 24, pp. 229–240.
Rogers, R. S. C., Austin, L. G., and Brame, K. A., 1986, “Mill Sizing for Phosphate Grinding in Mills of 0.2 to 5 Meters in Diameter,” Minerals & Metallurgical Processing, Vol. 3, No. 4, pp. 240–246.
Author information
Authors and Affiliations
Additional information
M&MP paper 88–643. Discussion of this paper must be submitted, in duplicate, prior to July 31, 1989.
Rights and permissions
About this article
Cite this article
Klimpel, R.C., Austin, L.G. & Hogg, R. The mass transport of slurry and solid in a laboratory overflow ball mill. Mining, Metallurgy & Exploration 6, 73–78 (1989). https://doi.org/10.1007/BF03402530
Received:
Published:
Issue Date:
DOI: https://doi.org/10.1007/BF03402530