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    Real Option Identification Framework for Mine Operational Decision-Making

    Access Status
    Fulltext not available
    Authors
    Ajak, A.
    Lilford, Eric
    Topal, Erkan
    Date
    2018
    Type
    Journal Article
    
    Metadata
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    Citation
    Ajak, A. and Lilford, E. and Topal, E. 2018. Real Option Identification Framework for Mine Operational Decision-Making. Natural Resources Research. 28 (2): pp. 409–430.
    Source Title
    Natural Resources Research
    DOI
    10.1007/s11053-018-9393-4
    ISSN
    1520-7439
    School
    WASM: Minerals, Energy and Chemical Engineering (WASM-MECE)
    URI
    http://hdl.handle.net/20.500.11937/73781
    Collection
    • Curtin Research Publications
    Abstract

    Identification of opportunities for applying real options (RO) in mining operations is a major challenge to decision-makers. In order to make optimal decisions in uncertain times, managers require a full understanding of the relationships between risk, uncertainty and flexibility. RO analysis, which captures the value of any managerial flexibility that may exist in a project, provides a proactive management of uncertainty. Thus, it enhances optimal decision-making. However, it is important that a structured framework is created to identify project uncertainties and areas available to cultivate flexibility. In this paper, uncertainty identification framework in a mining operation is proposed, and areas for managerial flexibility and their application domains within the mining cycle are mapped as well. To avoid complex mathematical models, which hinder the adoption of RO analysis in mining operations, a relationship between risk measure (beta) and flexibility (flexibility index) is derived and applied. This implies that if a project beta is known, then the expected option values and volatility of future cash flows can be precisely estimated. Once the option value is calculated using the derived equation, a modified smooth pasting condition with the mean value theorem is subsequently applied to estimate the optimal value. This combination of beta, flexibility index and mean value theorem can be used as a decision criterion for screening various options within a mining project.

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