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Simulation and control of flotation circuits

✍ Scribed by A. Niemi; U. Paakkinen


Book ID
102989530
Publisher
Elsevier Science
Year
1969
Tongue
English
Weight
857 KB
Volume
5
Category
Article
ISSN
0005-1098

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✦ Synopsis


Visual observation of" the metal-bearing froth is the traditional method of feedback for the manual control of flotation. Following recent developments of measuring instrumentation, on-line control computer may now enter the flotation plant.

Summary--An industrial flotation circuit with successive stages of flotation and recycling material is studied in preparation for digital control. After considering the steady state and dynamics of the circuit, a study of the feedback control, based on a linearized model, has been carried out using standard graphical and analytical methods. Good inherent process stability is observed.

A model of the circuit with two floatable particle types, controlled by feed-forward and feedback methods, was created using a CSMP digital/analog simulator. Feedforward gives a better compensation for feed concentration, which is considered the main disturbance, but feedback is needed for several other disturbances, non-linearities, etc. A combined method is being developed and will be used for practical computer control. At the same time values of process parameters are being determined by data collection and statistical analysis, in order to expand the model. NOTATION C Concentration, based on unit airless volume (of the feed) (sometimes ~ in solids) K Gain factor k Flotation rate coefficient p Sub-index for the pulp body Q Airless volumetric flow rate (of the feed) s As sub-index refers to the steady state t Time; as sub-index refers to the tailing channel V Airless pulp volume of the cell Ratio of the change of Qt to the change of Q Time constant oJ Angular frequency.


πŸ“œ SIMILAR VOLUMES


An optimal control for a flotation circu
✍ H.N. Koivo; R. Cojocariu πŸ“‚ Article πŸ“… 1977 πŸ› Elsevier Science 🌐 English βš– 638 KB

The air flotation rate provides a possible way to control a flotation circuit optimally in a bang-bang, partially singular or totally singular mode. The time delay can initially be ignored, although optimality supers.