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Mark Grigoleit
Principal Simulation Consultant
Optika Solutions Pty Ltd
Contents
 Introduction to iron ore
 Part 1 – the problem
 Part 2 – the solution
 Part 3 – the results
Part 1: The problem
 Fun facts about Fe:
 4th most common element in earth’s crust (about 5%)
after Oxygen, Silicon and Aluminum
 Has been mined for about 5,000 years
 Exists mostly as oxides
 Hematite (Fe2O3) and Magnetite (Fe3O4)
 Refined back into metal by removing the oxygen in a
furnace
Whyalla mines in SA
Infrastructure
 Diggers
 Crushers and screening
 Rail transport to shed
 Ship loading by barge
 All these activities have variability
 No closed form solution
 This is the motivation for using simulation modelling
Grade Variability
 Mine blocks have only estimates of grade from drill
cores
 Mine plan is order of digging
 After crushing, an assay to determine actual grades
 What tonnes and grade will ultimately be exported –
this is the devil in the problem
The economic facts
 Cost of production is $35 to $75 per tonne, depending
on the operation
 High grade is considered to be ~63% Fe (or 90%
hematite, rest is silica, alumina)
 Lower grade material can be beneficiated (OBP) at
extra cost (wash the sand off)
 Grade penalties apply for deviation from agreed grade
 Shipping delays may incur demurrage charges
The Problem
 To work out in advance what ore can be produced
 Time frame of one year or more
 How many tonnes of ore
 And at what grade
Part 2: The solution
 We employ a discrete event model that uses built-in
distributions to account for local variability –
processing rates, travel times, down times, weather
delays, etc.
 The model consists of many objects, with each piece of
equipment represented as an object
 The model has over 1,000 input variables
The model
 Model built in a simulation language called SLX
 Operates on daily plan
 Plan created by LP formulation of problem
 Model took 4 smart guys 1 year to construct
Optimisation Problem
 Goal of the optimisation – supply export tonnes
(169,000) within grade limits
 Types of constraints – time, tonnes, grade
 Three ship lookahead (one month)
 Local optimisation for building feed piles
 Global optimisation for building ship consignments
 Implemented with AIMMS
Multi-level grade control
 LP optimisation to select ore
 Local level: ROM piles – crusher – stockpiles
 Local level: stockpiles – rail – shed
 Local level: shed + rail direct load to ship
 Global level: from mine blocks to ship
Results 1
Results 2
Review
 Daily plan by LP solve takes seconds
 Variability of shipped ore grade minimised
 No loss of total exported tonnes
 Detailed modelling allows prediction of tonnes and
grade given changes in actual ore body or external
market conditions
Conclusion
 For very large and complex operations, sometimes the
only way to evaluate performance is to use a simulation
model.
 In the case of grade variability of iron ore, this has
proven successful.

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MODSIM presentation

  • 1. Mark Grigoleit Principal Simulation Consultant Optika Solutions Pty Ltd
  • 2. Contents  Introduction to iron ore  Part 1 – the problem  Part 2 – the solution  Part 3 – the results
  • 3. Part 1: The problem  Fun facts about Fe:  4th most common element in earth’s crust (about 5%) after Oxygen, Silicon and Aluminum  Has been mined for about 5,000 years  Exists mostly as oxides  Hematite (Fe2O3) and Magnetite (Fe3O4)  Refined back into metal by removing the oxygen in a furnace
  • 5. Infrastructure  Diggers  Crushers and screening  Rail transport to shed  Ship loading by barge  All these activities have variability  No closed form solution  This is the motivation for using simulation modelling
  • 6. Grade Variability  Mine blocks have only estimates of grade from drill cores  Mine plan is order of digging  After crushing, an assay to determine actual grades  What tonnes and grade will ultimately be exported – this is the devil in the problem
  • 7. The economic facts  Cost of production is $35 to $75 per tonne, depending on the operation  High grade is considered to be ~63% Fe (or 90% hematite, rest is silica, alumina)  Lower grade material can be beneficiated (OBP) at extra cost (wash the sand off)  Grade penalties apply for deviation from agreed grade  Shipping delays may incur demurrage charges
  • 8. The Problem  To work out in advance what ore can be produced  Time frame of one year or more  How many tonnes of ore  And at what grade
  • 9. Part 2: The solution  We employ a discrete event model that uses built-in distributions to account for local variability – processing rates, travel times, down times, weather delays, etc.  The model consists of many objects, with each piece of equipment represented as an object  The model has over 1,000 input variables
  • 10. The model  Model built in a simulation language called SLX  Operates on daily plan  Plan created by LP formulation of problem  Model took 4 smart guys 1 year to construct
  • 11. Optimisation Problem  Goal of the optimisation – supply export tonnes (169,000) within grade limits  Types of constraints – time, tonnes, grade  Three ship lookahead (one month)  Local optimisation for building feed piles  Global optimisation for building ship consignments  Implemented with AIMMS
  • 12. Multi-level grade control  LP optimisation to select ore  Local level: ROM piles – crusher – stockpiles  Local level: stockpiles – rail – shed  Local level: shed + rail direct load to ship  Global level: from mine blocks to ship
  • 15. Review  Daily plan by LP solve takes seconds  Variability of shipped ore grade minimised  No loss of total exported tonnes  Detailed modelling allows prediction of tonnes and grade given changes in actual ore body or external market conditions
  • 16. Conclusion  For very large and complex operations, sometimes the only way to evaluate performance is to use a simulation model.  In the case of grade variability of iron ore, this has proven successful.