Papers - Classification and Settling - Fine Grinding and Classification

The American Institute of Mining, Metallurgical, and Petroleum Engineers
J. V. N. Dorr Anthony Anable
Organization:
The American Institute of Mining, Metallurgical, and Petroleum Engineers
Pages:
17
File Size:
652 KB
Publication Date:
Jan 1, 1935

Abstract

When separate treatment of sand and slime by cyanidation was the rule rather than the exception, as now, and when gravity concentration, rather than flotation, was the accepted method of dressing copper, lead, zinc and other base ores, classification was a separate step in ore treatment. Today, however, the picture is much different. The trend toward all-slime treatment in cyanidation and flotation has made fine closed-circuit grinding essential, and the mechanical classifier is of equal importance with the mill in the preparation of an ore for its treatment. Actually, a mill and classifier are a unit, a variation in either affecting the desired results. In developing this thesis—the mutual interdependence of the rotary mill and the classifier in modern fine-grinding practice—it would be well to consider first the different types of classifiers and mills in use today, their scope and limitations and the factors governing their selection. From such a basis as this a logical approach may be made to modern closed-circuit fine grinding, the evolution of multiple-stage grinding practice, the relation of the classifier to the mill and, finally, the trend to higher and higher circulating sand loads in the mill-classifier circuit. Such data as are germane to the subject will be given to support the thesis advanced. Mechanical Classifiers Theory.—Stokes' law, applicable to the uniform slow motion of a rigid sphere in a viscous fluid of infinite extent, states that the velocity of a particle settling under the influence of gravity is a function of the square of its radius: _ 2 g(ds - de)?2 v =9 S Where V = velocity of particle in cm. per see. g8, acceleration due to gravity d8, density of particle de, density of fluid ? = radius of particle S = viscosity of fluid
Citation

APA: J. V. N. Dorr Anthony Anable  (1935)  Papers - Classification and Settling - Fine Grinding and Classification

MLA: J. V. N. Dorr Anthony Anable Papers - Classification and Settling - Fine Grinding and Classification. The American Institute of Mining, Metallurgical, and Petroleum Engineers, 1935.

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