A new algorithm for stope boundary optimization

Stopes can be simply defined as an underground opening from which ore has been excavated. Selection of the best combination of available stope boundary will directly affect the profitability of the operation. While a few attempts has been initiated to generate the optimum stope boundary for undergro...

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Main Authors: Topal, Erkan, Sens, J.
Format: Journal Article
Published: Springer-Verlag and Journal of Coal Science and Engineering 2010
Subjects:
Online Access:http://hdl.handle.net/20.500.11937/23925
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author Topal, Erkan
Sens, J.
author_facet Topal, Erkan
Sens, J.
author_sort Topal, Erkan
building Curtin Institutional Repository
collection Online Access
description Stopes can be simply defined as an underground opening from which ore has been excavated. Selection of the best combination of available stope boundary will directly affect the profitability of the operation. While a few attempts has been initiated to generate the optimum stope boundary for underground mining, they fail to guarantee a true optimality in three-dimension block models. This paper proposed a new methodology which can find optimum stope layout for a given resource model in three-dimensions. The paper initially critically reviewed important stope boundary optimisation studies thus far, then proposed a new methodology in order to find the best stope layout for a given deposit. Subsequently it applied the proposed methodology into a block model to test its ability of producing optimum results and demonstrated its applicability in a number of different scenarios. In the last section, further analysis on strategies to find the optimum stope boundaries were demonstrated. The results prove that the proposed algorithm can find optimum stope boundaries and layouts in three-dimension for different stope sizes and stope selection strategies.
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publishDate 2010
publisher Springer-Verlag and Journal of Coal Science and Engineering
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spelling curtin-20.500.11937-239252017-09-13T15:59:55Z A new algorithm for stope boundary optimization Topal, Erkan Sens, J. stope layout algorithm underground mining Stope design optimisation Stopes can be simply defined as an underground opening from which ore has been excavated. Selection of the best combination of available stope boundary will directly affect the profitability of the operation. While a few attempts has been initiated to generate the optimum stope boundary for underground mining, they fail to guarantee a true optimality in three-dimension block models. This paper proposed a new methodology which can find optimum stope layout for a given resource model in three-dimensions. The paper initially critically reviewed important stope boundary optimisation studies thus far, then proposed a new methodology in order to find the best stope layout for a given deposit. Subsequently it applied the proposed methodology into a block model to test its ability of producing optimum results and demonstrated its applicability in a number of different scenarios. In the last section, further analysis on strategies to find the optimum stope boundaries were demonstrated. The results prove that the proposed algorithm can find optimum stope boundaries and layouts in three-dimension for different stope sizes and stope selection strategies. 2010 Journal Article http://hdl.handle.net/20.500.11937/23925 10.1007/s12404-010-0201-y Springer-Verlag and Journal of Coal Science and Engineering restricted
spellingShingle stope layout algorithm
underground mining
Stope design
optimisation
Topal, Erkan
Sens, J.
A new algorithm for stope boundary optimization
title A new algorithm for stope boundary optimization
title_full A new algorithm for stope boundary optimization
title_fullStr A new algorithm for stope boundary optimization
title_full_unstemmed A new algorithm for stope boundary optimization
title_short A new algorithm for stope boundary optimization
title_sort new algorithm for stope boundary optimization
topic stope layout algorithm
underground mining
Stope design
optimisation
url http://hdl.handle.net/20.500.11937/23925