Abstract
Simulation results depend on many parameters such as: modeling assumptions (e.g. Gaussian or Indicator simulation); implementation (e.g. point or block simulation); and case-specific parameters (e.g. top-cut values). The user is often in the dark when it comes to the impact on the results of modeling assumptions and software implementation. Not much literature is available and checks are difficult to complete. This paper is a comparative study of two point and block Gaussian related simulations. The study shows that careful calibration/validation is necessary in both cases to avoid significant biases. Point simulation is easy to validate against primary data because the support does not change; block simulation is more difficult to validate. Both software/algorithms were able to provide what they have been designed for, i.e. conditional simulated values that reproduce the required grade point or block distribution and variogram. Differences, however, were noted between the re-blocked point simulation and direct block simulation results. Differences in application and results of the methods together with advantages and disadvantages are discussed.
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References
Chiles JP, Delfiner P (1999) Geostatistics: modelling spatial uncertainty. Wiley series in probability and mathematical statistics, 695Â pp
Emery X (2009) Change-of-support models and computer programs for direct block simulation. Comput Geosci 35:2047–2056
Godoy M (2002) The effective management of geological risk in long-term production scheduling of open pit mine. Unpublished PhD thesis, WH Bryan Mining Geology Research Centre, University of Queensland
Humphreys M (2010) Newmont Boddington Orebody, two methods applied—simulation and uniform conditioning. Presented at 2010 SME annual meeting, Phoenix, Arizona, Feb 28–March 3
Humphreys M (2011) Learning from simulation at Boddington Gold Mine. In: Proceedings 35th APCOM symposium
Lajaunie C (1993) Lestimation géostatistique non linéaire. In: Cours C-152, Centre de Géostatistique, École des Mines de Paris
Marinho M, Machuca M (2009) Capping and outlier restriction: state-of-art. In: Proceedings APCOM 2009, pp 337–345
Nowak M, Verly G (2005) The practice of sequential Gaussian simulation. In: Leuangthong O, Deutsch C (eds) Proceedings geostatistics Banff 2004. Springer, Berlin, pp 387–398
Acknowledgements
Many thanks to Newmont and AMEC for the time and permission for this paper and the work involved in it. Also, thanks to Harry Parker for his time and advice.
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© 2012 Springer Science+Business Media Dordrecht
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Humphreys, M., Verly, G. (2012). Comparative Study of Two Gaussian Simulation Algorithms, Boddington Gold Deposit. In: Abrahamsen, P., Hauge, R., Kolbjørnsen, O. (eds) Geostatistics Oslo 2012. Quantitative Geology and Geostatistics, vol 17. Springer, Dordrecht. https://doi.org/10.1007/978-94-007-4153-9_29
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DOI: https://doi.org/10.1007/978-94-007-4153-9_29
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