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Volume 26 Issue 12
Dec.  2019
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Siyi Li, Marco de Werk, Louis St-Pierre, and Mustafa Kumral, Dimensioning a stockpile operation using principal component analysis, Int. J. Miner. Metall. Mater., 26(2019), No. 12, pp. 1485-1494. https://doi.org/10.1007/s12613-019-1849-y
Cite this article as:
Siyi Li, Marco de Werk, Louis St-Pierre, and Mustafa Kumral, Dimensioning a stockpile operation using principal component analysis, Int. J. Miner. Metall. Mater., 26(2019), No. 12, pp. 1485-1494. https://doi.org/10.1007/s12613-019-1849-y
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研究论文

Dimensioning a stockpile operation using principal component analysis

  • 通讯作者:

    Mustafa Kumral    E-mail: mustafa.kumral@mcgill.ca

  • Mineral processing plants generally have narrow tolerances for the grades of their input raw materials, so stockpiles are often maintained to reduce material variance and ensure consistency. However, designing stockpiles has often proven difficult when the input material consists of multiple sub-materials that have different levels of variances in their grades. In this paper, we address this issue by applying principal component analysis (PCA) to reduce the dimensions of the input data. The study was conducted in three steps. First, we applied PCA to the input data to transform them into a lower-dimension space while retaining 80% of the original variance. Next, we simulated a stockpile operation with various geometric stockpile configurations using a stockpile simulator in MATLAB. We used the variance reduction ratio as the primary criterion for evaluating the efficiency of the stockpiles. Finally, we used multiple regression to identify the relationships between stockpile efficiency and various design parameters and analyzed the regression results based on the original input variables and principal components. The results showed that PCA is indeed useful in solving a stockpile design problem that involves multiple correlated input-material grades.
  • Research Article

    Dimensioning a stockpile operation using principal component analysis

    + Author Affiliations
    • Mineral processing plants generally have narrow tolerances for the grades of their input raw materials, so stockpiles are often maintained to reduce material variance and ensure consistency. However, designing stockpiles has often proven difficult when the input material consists of multiple sub-materials that have different levels of variances in their grades. In this paper, we address this issue by applying principal component analysis (PCA) to reduce the dimensions of the input data. The study was conducted in three steps. First, we applied PCA to the input data to transform them into a lower-dimension space while retaining 80% of the original variance. Next, we simulated a stockpile operation with various geometric stockpile configurations using a stockpile simulator in MATLAB. We used the variance reduction ratio as the primary criterion for evaluating the efficiency of the stockpiles. Finally, we used multiple regression to identify the relationships between stockpile efficiency and various design parameters and analyzed the regression results based on the original input variables and principal components. The results showed that PCA is indeed useful in solving a stockpile design problem that involves multiple correlated input-material grades.
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    • [1]
      P.M. Gy, Sampling of ores and metallurgical products during continuous transport, Trans. IMM, 74(1965), p. 165.
      [2]
      P.M. Gy, A new theory of bed-blending derived from the theory of sampling-Development and full-scale experimental check, Int. J. Miner. Process., 8(1981), No. 3, p. 201.
      [3]
      P.M. Gy, Optimizing the operational strategy of a mine-metallurgy or quarry-cement works complex, Can. Metall. Q., 38(1999), No. 3, p. 157.
      [4]
      S. Zhao, T.F. Lu, B. Koch, and A. Hurdsman, Automatic quality estimation in blending using a 3D stockpile management model, Adv. Eng. Inf., 29(2015), No. 3, p. 680.
      [5]
      S. Zhao, T.F. Lu, B. Koch, and A. Hurdsman, 3D stockpile modelling and quality calculation for continuous stockpile management, Int. J. Miner. Process., 140(2015), p. 32.
      [6]
      G.K. Robinson, How much would a blending stockpile reduce variation?, Chemom. Intell. Lab. Syst., 74(2004), No. 1, p. 121.
      [7]
      P.M. Gy, Sampling of Heterogeneous and Dynamic Material Systems:Theories of Heterogeneity, Sampling and Homogenizing, Elsevier, Amsterdam, 1992.
      [8]
      P.A. Dowd, The design of a rock homogenizing stockpile, Miner. Process. UK, 1989, p. 63.
      [9]
      M. Kumral, Bed blending design incorporating multiple regression modelling and genetic algorithms, J. South Afr. Inst. Min. Metall., 106(2006), No. 3, p. 229.
      [10]
      J. Sreejith and S. Ilangovan, Optimization of wear parameters of binary Al-25Zn and Al-3Cu alloys using design of experiments, Int. J. Miner. Metall. Mater, 25(2018), No. 12, p. 1465.
      [11]
      E. Hosseini, F. Rashchi, and A. Ataie, Ti leaching from activated ilmenite-Fe mixture at different milling energy levels, Int. J. Miner. Metall. Mater., 25(2018), No. 11, p. 1263.
      [12]
      M. De Werk, Trade-off Between Cost and Performance in Chevron Bed-Blending[Dissertation], McGill University, Montreal, 2017.
      [13]
      D.G. Paterson, M.N. Mushia, and S.D. Mkula, Effects of stockpiling on selected properties of opencast coal mine soils, S. Afr. J. Plant Soil, 36(2019), No. 2, p. 101.
      [14]
      N. Li, J.X. Li, H.M. Long, T.J. Chun, G.T. Mu, and Z.W. Yu, Optimization method for iron ore blending based on the sintering basic characteristics of blended ore,[in] TMS Annual Meeting & Exhibition, Springer, Cham, 2018, p. 455.
      [15]
      V. Singh, A. Biswas, S.K. Tripathy, S.K. Chatterjee, and T.K. Chakerborthy, Smart ore blending methodology for ferromanganese production process, Ironmaking Steelmaking, 43(2016), No. 7, p. 481.
      [16]
      D.M. Marques and J.F.C.L. Costa, An algorithm to simulate ore grade variability in blending and homogenization piles, Int. J. Miner. Process., 120(2013), p. 48.
      [17]
      H. Abdi, and L.J. Williams, Principal component analysis, Wiley Interdiscip. Rev. Comput. Stat., 2(2010), No. 4, p. 433.
      [18]
      A. Agresti, Foundations of Linear and Generalized Linear Models, John Wiley & Sons, Inc., Hoboken, 2015.

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