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Volume 14 Issue 3
Sep 2003
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Qiuming Cheng. Fractal and Multifractal Modeling of Hydrothermal Mineral Deposit Spectrum: Application to Gold Deposits in Abitibi Area, Ontario, Canada. Journal of Earth Science, 2003, 14(3): 199-206.
Citation: Qiuming Cheng. Fractal and Multifractal Modeling of Hydrothermal Mineral Deposit Spectrum: Application to Gold Deposits in Abitibi Area, Ontario, Canada. Journal of Earth Science, 2003, 14(3): 199-206.

Fractal and Multifractal Modeling of Hydrothermal Mineral Deposit Spectrum: Application to Gold Deposits in Abitibi Area, Ontario, Canada

Funds:

"Non-linear Information Extraction and Integration" 863 Program 

NSERC Discovery Research"Development of GIS Technology for Mineral Exploration and Environmental Assessments" ERC-OGP0183993

Ontario Mineral Exploration Technology Program(OMET) 

  • Received Date: 20 Mar 2003
  • Accepted Date: 14 May 2003
  • A number of fractal/multifractal methods are introduced for quantifying the mineral deposit spectrum which include a number-size model, grade-tonnage model, power spectrum model, multifractal model and an eigenvalue spectrum model. The first two models characterize mineral deposits spectra based on relationships among the measures of mineral deposits. These include the number of deposits, size of deposits, concentration and volume of mineral deposits. The last three methods that deal with the spatial-temporal spectra of mineral deposit studies are all expected to be popularized in near future. A case study of hydrothermal gold deposits from the Abitibi area, a world-class mineral district, is used to demonstrate the principle as well as the applications of methods proposed in this paper. It has been shown that fractal and multifractal models are generally applicable to modeling of mineral deposits and occurrences. Clusters of mineral deposits were identified by several methods including the power spectral analysis, singularity analysis and the eigenvalue analysis. These clusters contain most of the known mineral deposits in the Timmins and Kirkland Lake camps.

     

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    Cheng Q, 2003a. Non-linear Mineralization Model and Information Processing Methods for Prediction of Unconventional Mineral Resources. Earth Science—Journal of China University of Geosciences, 28(4):
    Cheng Q, 2003b. GIS-Based Fractal Anomaly Analysis for Prediction of Mineralization and Mineral Deposits. In: Harris J, ed. GIS Applicationsin the Earth Sciences. Vancouver: Geological Association of Canada
    Cheng Q, 2003c. A New Model for Quantification of Anisotropic Scale Invariance and for Anomaly Decomposition. Submitted to Math Geol
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    Ministry of Northern Development and Mines; Mines and Minerals Division, 2000. Mineral Deposit Inventory. CD Purchased from Ministry of Northern Development and Mines, Sudbury, Ontario, Canada
    Turcotte D L, 2002. Fractals in Petrology. Lithos, 65: 261-271 doi: 10.1016/S0024-4937(02)00194-9
    Zhao P D, 2002. " Three Components" Mineral Resources Quantitative Assessment-Digital Prospecting Theory and Practice. Earth Science—Journal of China University of Geosciences, 27(5): 482-489
    Zhao P D, Chen J P, Chen J G, 2001. Mineral Diversity and Mineralization Spectrum. Earth Science—Journal of China University of Geosciences, 26(2): 111-117
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