Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model

The ambition of this project is to contribute to the development of optimisation techniques for underground mining. This resulted in a mathematical model to optimise a type of underground transportation system called the ramp. The ramp is a tunnel from the underground mining areas which trucks use t...

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Main Author: Ryberg, Albin
Format: Others
Language:English
Published: Linköpings universitet, Optimeringslära 2020
Subjects:
Online Access:http://urn.kb.se/resolve?urn=urn:nbn:se:liu:diva-169826
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spelling ndltd-UPSALLA1-oai-DiVA.org-liu-1698262020-09-26T05:26:22ZOptimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical modelengRyberg, AlbinLinköpings universitet, OptimeringsläraLinköpings universitet, Tekniska fakulteten2020SchedulingOptimisationUnderground MiningTransportationTime-DiscreteMixed-Integer Programming.Computational MathematicsBeräkningsmatematikThe ambition of this project is to contribute to the development of optimisation techniques for underground mining. This resulted in a mathematical model to optimise a type of underground transportation system called the ramp. The ramp is a tunnel from the underground mining areas which trucks use to transport material up to the surface. We consider the case where the ramp only fits one truck at a time and it therefore needs passing bays where trucks can meet. We were inspired by an article which optimised the positions of the passing bays and the schedule for the trucks, during a certain time period. We extended that work by proposing a new mathematical model that can handle a more general and complex mine. The result from optimally solving the model gives the positioning of the passing bays and a schedule which completes a number of trips down and up the ramp as quickly as possible. The model can be used both for long-term and short-term planning. The long-term planning regards the positions of the passing bays. The model can therefore be used before the passing bays are constructed to gain insights about where to place them. The short-term planning is about finding an optimal trip schedule given the placement of the passing bays. The model can therefore also be used to provide a haulage schedule for an upcoming time period. Student thesisinfo:eu-repo/semantics/bachelorThesistexthttp://urn.kb.se/resolve?urn=urn:nbn:se:liu:diva-169826application/pdfinfo:eu-repo/semantics/openAccess
collection NDLTD
language English
format Others
sources NDLTD
topic Scheduling
Optimisation
Underground Mining
Transportation
Time-Discrete
Mixed-Integer Programming.
Computational Mathematics
Beräkningsmatematik
spellingShingle Scheduling
Optimisation
Underground Mining
Transportation
Time-Discrete
Mixed-Integer Programming.
Computational Mathematics
Beräkningsmatematik
Ryberg, Albin
Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
description The ambition of this project is to contribute to the development of optimisation techniques for underground mining. This resulted in a mathematical model to optimise a type of underground transportation system called the ramp. The ramp is a tunnel from the underground mining areas which trucks use to transport material up to the surface. We consider the case where the ramp only fits one truck at a time and it therefore needs passing bays where trucks can meet. We were inspired by an article which optimised the positions of the passing bays and the schedule for the trucks, during a certain time period. We extended that work by proposing a new mathematical model that can handle a more general and complex mine. The result from optimally solving the model gives the positioning of the passing bays and a schedule which completes a number of trips down and up the ramp as quickly as possible. The model can be used both for long-term and short-term planning. The long-term planning regards the positions of the passing bays. The model can therefore be used before the passing bays are constructed to gain insights about where to place them. The short-term planning is about finding an optimal trip schedule given the placement of the passing bays. The model can therefore also be used to provide a haulage schedule for an upcoming time period.
author Ryberg, Albin
author_facet Ryberg, Albin
author_sort Ryberg, Albin
title Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
title_short Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
title_full Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
title_fullStr Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
title_full_unstemmed Optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
title_sort optimisation of hauling schedules and passing bay locations in underground mines using a time-discrete mathematical model
publisher Linköpings universitet, Optimeringslära
publishDate 2020
url http://urn.kb.se/resolve?urn=urn:nbn:se:liu:diva-169826
work_keys_str_mv AT rybergalbin optimisationofhaulingschedulesandpassingbaylocationsinundergroundminesusingatimediscretemathematicalmodel
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