Random Sets And Integral Geometry In Comminution And Liberation Of Minerals (d2df89b4-3692-4255-b04f-f36dc3264be4)

Society for Mining, Metallurgy & Exploration
G. Barbery
Organization:
Society for Mining, Metallurgy & Exploration
Pages:
20
File Size:
1717 KB
Publication Date:
Jan 1, 1985

Abstract

A review is given of the present applications of random sets and integral geometry in fragmentation and liberation models of ores and minerals. Although attempts have ben made in the past to apply such mathematical techniques to the comminution of solids, it is shown that it would not result in major progress. In liberation modelling, it is demonstrated that the approach can lead to fruitful results. Following a recent paper by Davy (1984), a model of liberation prediction is developped, which can be calibrated far ore texture and breakage using image analyzers. The model is demonstrated for the case of a Poisson polyhedra ore texture and monodisperse fragment size. The model enables to predict the complete composite particle distribution, and is thus valuable for integration of ore breakage models with minerals separation models.
Citation

APA: G. Barbery  (1985)  Random Sets And Integral Geometry In Comminution And Liberation Of Minerals (d2df89b4-3692-4255-b04f-f36dc3264be4)

MLA: G. Barbery Random Sets And Integral Geometry In Comminution And Liberation Of Minerals (d2df89b4-3692-4255-b04f-f36dc3264be4). Society for Mining, Metallurgy & Exploration, 1985.

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