TY - JOUR
T1 - Optimizing transition
T2 - investigating the influence of operational parameters on production scheduling optimization for mines transitioning from open pit to block caving methods
AU - Flores, Ignacio Ortiz
AU - Anani, Angelina
AU - Li, Haitao
AU - Jalilzadeh, Afrooz
N1 - Publisher Copyright:
© The Author(s), under exclusive licence to Springer Science+Business Media, LLC, part of Springer Nature 2024.
PY - 2024
Y1 - 2024
N2 - Current technologies have made the transition from surface to underground mining methods for mineral extraction feasible and economically viable. Determining the point of transition from one method to the other for deposits that are suitable to be exploited with both methods is challenging. The existing research integrates production scheduling optimization with determining the transition depth that maximizes net present value (NPV), potentially making the problem computationally intractable. Additionally, these studies do not consider some realistic operational constraints in the problem setting. This research proposes an integrated mixed-integer linear programming (MILP) model to investigate the extent to which operational constraints and parameters of transition mines affect the optimal production schedule and NPV of an operation. The authors have developed a computational experiment that evaluates development cost and rate, fleet size, stockpile, production footprint, dilution factor, and crown pillar placement on the model output. A case study is used to test and validate the model, with a comparative sensitivity analysis to obtain operational insights. Our work shows that the sensitivity of the NPV and computational time for each experimental factor varies significantly. There is no significant difference in NPV (0.15%) when the development cost is incorporated. However, for the fleet size, stockpile, and production footprint, an increase of 4.8%, 10.5%, and 4.8% respectively in the NPV can be achieved. The authors have concluded that the extent to which operational parameters and constraints of transition mines are accounted for, has a significant impact on the optimal production schedule and NPV obtained.
AB - Current technologies have made the transition from surface to underground mining methods for mineral extraction feasible and economically viable. Determining the point of transition from one method to the other for deposits that are suitable to be exploited with both methods is challenging. The existing research integrates production scheduling optimization with determining the transition depth that maximizes net present value (NPV), potentially making the problem computationally intractable. Additionally, these studies do not consider some realistic operational constraints in the problem setting. This research proposes an integrated mixed-integer linear programming (MILP) model to investigate the extent to which operational constraints and parameters of transition mines affect the optimal production schedule and NPV of an operation. The authors have developed a computational experiment that evaluates development cost and rate, fleet size, stockpile, production footprint, dilution factor, and crown pillar placement on the model output. A case study is used to test and validate the model, with a comparative sensitivity analysis to obtain operational insights. Our work shows that the sensitivity of the NPV and computational time for each experimental factor varies significantly. There is no significant difference in NPV (0.15%) when the development cost is incorporated. However, for the fleet size, stockpile, and production footprint, an increase of 4.8%, 10.5%, and 4.8% respectively in the NPV can be achieved. The authors have concluded that the extent to which operational parameters and constraints of transition mines are accounted for, has a significant impact on the optimal production schedule and NPV obtained.
KW - Crown pillar placement
KW - Development cost
KW - Dilution factor
KW - MILP
KW - Production footprint
KW - Transition mines
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U2 - 10.1007/s11081-024-09927-y
DO - 10.1007/s11081-024-09927-y
M3 - Article
AN - SCOPUS:85207239790
SN - 1389-4420
JO - Optimization and Engineering
JF - Optimization and Engineering
ER -