2020
DOI: 10.1016/j.apt.2019.12.012
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Power-draw prediction by random forest based on operating parameters for an industrial ball mill

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Cited by 27 publications
(18 citation statements)
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“…7 that the MAE of selling expenses prediction is significantly decreased after 300 iterations and gradually tends to converge. 5) and (6). For example, apart from the rule consisted of {(NL, 0.157), (Z, 0.843)} for operating income, {(Z, 0.52), (PL, 0.48)} for total profit, and {(NL, 0.49), (Z, 0.51)} for selling expenses, there is another rule consisted of {(Z, 0.843), (PL, 0.157)} for operating income, {(NL, 0.48), (Z, 0.52)} for total profit, and {(Z, 0.51), (PL, 0.49)} for selling expenses at the division domain D(Z, Z), the resulting new extended belief rule can be calculated and its belief distributions is {(NL, 0.0785), (Z, 0.843), (NL, 0.0785)} in operating income, {(NL, 0.24), (Z, 0.52), (PL, 0.24)} for total profit, and {(NL, 0.245), (Z, 0.51), (PL, 0.245)} for selling expenses.…”
Section: The 1st Part: Data Increment Transformation and Parameter Op...mentioning
confidence: 99%
See 1 more Smart Citation
“…7 that the MAE of selling expenses prediction is significantly decreased after 300 iterations and gradually tends to converge. 5) and (6). For example, apart from the rule consisted of {(NL, 0.157), (Z, 0.843)} for operating income, {(Z, 0.52), (PL, 0.48)} for total profit, and {(NL, 0.49), (Z, 0.51)} for selling expenses, there is another rule consisted of {(Z, 0.843), (PL, 0.157)} for operating income, {(NL, 0.48), (Z, 0.52)} for total profit, and {(Z, 0.51), (PL, 0.49)} for selling expenses at the division domain D(Z, Z), the resulting new extended belief rule can be calculated and its belief distributions is {(NL, 0.0785), (Z, 0.843), (NL, 0.0785)} in operating income, {(NL, 0.24), (Z, 0.52), (PL, 0.24)} for total profit, and {(NL, 0.245), (Z, 0.51), (PL, 0.245)} for selling expenses.…”
Section: The 1st Part: Data Increment Transformation and Parameter Op...mentioning
confidence: 99%
“…Industrial costs-related studies have attracted the attention of many scholars in recent decade and the research topics mainly focused on the cost-benefit analysis in industrial production [2], cost efficiency of different industries [3], carbon dioxide abatement costs of industries [4] and the low cost of industry wastewater treatment [5]. The scholars also studied on power prediction [6] and energy consumption [7] in industrial production, i.e., Ma et al indicated that predicting a price range is practical and desirable [8]. For the construction of cost prediction model, Chakraborty et al developed a new construction cost prediction model using hybrid natural and light gradient boosting [9]; Jiang et al proposed the cost prediction model for products remanufacturing judgment based on backward propagation artificial neural network [10].…”
Section: Introductionmentioning
confidence: 99%
“…The random forest algorithm belongs to a form of decision tree algorithm and also represents a kind of ensemble algorithm. It was developed by Leo Breiman Cutler, and because the algorithm has a certain anti-noise ability, its use in the industrial field is more advantageous compared with other algorithms of the same type [7][8][9]. The random forest algorithm is often a combination of multiple different decision tree classifiers, enabling random forests to handle nonlinear data.…”
Section: Random Forest Partmentioning
confidence: 99%
“…[51] There are two steps of randomization: 1) randomly generating bootstrap subsets from variables to develop trees and 2) growing each tree by using split nodes on randomly selected variables. [52] The depth of trees was determined by two parameters: MaxNumSplits and MinLeafSize. The quality of a split was measured by the MSE function.…”
Section: Rf Modelmentioning
confidence: 99%