A new method for assessing coarse particle flotation performance Part I − On the deconvolution of the flotation response

• Steady state samples from coarse particle flotation cell assessed by mechanical cell. • Flotation responses deconvolved to obtain the distributions of rate constants. • Deconvolution constrained by minimising its overall curvature. • Partition curve obtained for the coarse particle flotation cell. Crompton et al. (2023) developed a new algorithm for describing the performance of coarse particle flotation. They used the flotation rate constant, k, normalised by the maximum rate constant, k max , for the pure mineral, as a proxy for the fractional surface liberation. The algorithm was used to produce the partition curve for a separation performed by a novel device, the CoarseAIR™. Part I of this new study re-visits the former work, particularly the batch mechanical flotation responses of the steady state samples from the CoarseAIR™. The flotation responses were deconvolved to the corresponding distributions of rate constants for the three streams, and in turn used to produce the partition curve for the coarse particle flotation. The algorithm used to produce the distribution of rate constants was driven towards a simple functional form by minimising its overall curvature. The steady state samples from any coarse particle flotation system can be assessed in this way. Part II of this study focuses on the reproducibility of the approach, and hence the uncertainty, using a batch mechanical cell to simulate the coarse particle flotation, and in turn the steady state feed, product and reject samples.

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Publication Details

Journal
Minerals Engineering
Published
2024-09-23
DOI
https://doi.org/10.1016/j.mineng.2024.109007
Citations
2
Primary Topic
Minerals Flotation and Separation Techniques
Type
article
Field-Weighted Citation Impact
0.40

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article

A new method for assessing coarse particle flotation performance Part I − On the deconvolution of the flotation response

Luke J. Crompton, K.P. Galvin, Md. Tariqul Islam, Emma Gibbs
2 citations
Minerals Engineering
Minerals Flotation and Separation Techniques
0.40
article

A new method for assessing coarse particle flotation performance Part I − On the deconvolution of the flotation response

Luke J. Crompton, K.P. Galvin, Md. Tariqul Islam, Emma Gibbs
article en
2 citations

Abstract

• Steady state samples from coarse particle flotation cell assessed by mechanical cell. • Flotation responses deconvolved to obtain the distributions of rate constants. • Deconvolution constrained by minimising its overall curvature. • Partition curve obtained for the coarse particle flotation cell. Crompton et al. (2023) developed a new algorithm for describing the performance of coarse particle flotation. They used the flotation rate constant, k, normalised by the maximum rate constant, k max , for the pure mineral, as a proxy for the fractional surface liberation. The algorithm was used to produce the partition curve for a separation performed by a novel device, the CoarseAIR™. Part I of this new study re-visits the former work, particularly the batch mechanical flotation responses of the steady state samples from the CoarseAIR™. The flotation responses were deconvolved to the corresponding distributions of rate constants for the three streams, and in turn used to produce the partition curve for the coarse particle flotation. The algorithm used to produce the distribution of rate constants was driven towards a simple functional form by minimising its overall curvature. The steady state samples from any coarse particle flotation system can be assessed in this way. Part II of this study focuses on the reproducibility of the approach, and hence the uncertainty, using a batch mechanical cell to simulate the coarse particle flotation, and in turn the steady state feed, product and reject samples.

Minerals EngineeringVol. 218
ARC Centre of Excellence for Enabling Eco-Efficient Beneficiation of Minerals (AU)
Australian Research Council
Openalex Percentile: Top 38%
Minerals Flotation and Separation Techniques
0.40
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