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Population balance models, grinding

The energy laws of Bond, Kick, and Rittinger relate to grinding from some average feed size to some product size but do not take into account the behavior of different sizes of particles in the mill. Computer simulation, based on population-balance models [Bass, Z. Angew. Math. Phys., 5(4), 283 (1954)], traces the breakage of each size of particle as a function of grinding time. Furthermore, the simu-... [Pg.1836]

Herbst et al. [International J. Mineral Processing, 22, 273-296 (1988)] describe the software modules in an optimum controller for a grinding circuit. The process model can be an empirical model as some authors have used. A phenomenological model can give more accurate predictions, and can be extrapolated, for example from pilot-to full-scale application, if scale-up rules are known. Normally the model is a variant of the population balance equations given in the previous section. [Pg.1599]


See other pages where Population balance models, grinding is mentioned: [Pg.2288]    [Pg.2322]    [Pg.2385]    [Pg.2271]    [Pg.2305]    [Pg.2368]    [Pg.1907]    [Pg.46]    [Pg.80]    [Pg.143]    [Pg.248]    [Pg.136]    [Pg.2354]    [Pg.2337]    [Pg.112]   


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