期刊
MINERALS ENGINEERING
卷 99, 期 -, 页码 142-150出版社
PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.mineng.2016.08.019
关键词
Flotation kinetics; Kinetic models; Predictability; Fractional calculus; Flotation; Pyrite; Calcite
资金
- Natural Sciences and Engineering Research Council of Canada (NSERC)
- Vale Base Metals [CRDPJ-445685-12]
- Teck Resources Ltd [CRDPJ-445685-12]
- Barrick Gold Corp [CRDPJ-445685-12]
- COREM [CRDPJ-445685-12]
- Shell Canada [CRDPJ-445685-12]
- SGS Canada [CRDPJ-445685-12]
- Chem IQA [CRDPJ-445685-12]
- XPS Consulting & Testwork Services [CRDPJ-445685-12]
Batch flotation test data of a mixture of pyrite and calcite were used to compare regression parameters of four kinetic model structures. The work included the use of unoxidized or a mixture of partially oxidized pyrite (by microwave irradiation). The objective of floating oxidized pyrite was to have mineral particles with different floatability, closer to a real situation. The models considered include: single rate constant, distributed rate constants (i.e. rectangular and gamma distributions), and a recently introduced approach based on fractional calculus. Such models were selected due to their good tradeoff between simplicity 1 and accuracy. The regressions were performed (1) taking all the data points and comparing the mean square error (MSE) and adjusted correlation factor (R-Adj(2)) as indicators of the goodness of fit; and (2) taking the first data points while neglecting the last ones (from 1 to 3) and observing the variability of the model parameters and the prediction of maximum recovery (R infinity). For the latter regression scheme, besides MSE and R-Adj(2), a predictive factor, E, was defined by subtracting the final measured recovery from the calculation obtained by the model. This allowed to measure the ability of each model to extrapolate the omitted points on the recovery vs. time curve. Results from this study showed that the single constant model had a satisfactory performance with the advantage of having the least parameters compared to the other structures. The gamma model was effective and robust. The rectangular model gave an acceptable goodness of fit but overestimated the maximum and final recovery. Finally, the fractional calculus approach gave the best goodness of fit, overall, but failed in predicting the maximum recovery, which occurred when the derivative order was greater than 1. (C) 2016 Elsevier Ltd. All rights reserved.
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