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Dynamic Model of Mineralization Enrichment and Its Applications 被引量:1

Dynamic Model of Mineralization Enrichment and Its Applications
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摘要 This paper studies the chaos dynamic mechanism of the migration, enrichment and mineralization of elements in the crust. The research shows that the interaction of the nonlinear process in the geological environment is an essential factor for the uneven distribution of elements and the mineralization in the crust, determining the element contents and the fractal structure of the distribution of the large and small sized mineral deposits. The logistic map is a better mathematical model describing the behavior of the chaos dynamic. The parameter μ , i.e., the mineralizing potential, is employed to divide the region into non mineralization region or mineralization region. The value of the parameter μ in model (3) with true data (in Xinjiang Au tomatio region, China) is obtained with the statistical method. The forecasting results are generally in accordance with those obtained with other methods, for example, with the characteristic analysis. This paper studies the chaos dynamic mechanism of the migration, enrichment and mineralization of elements in the crust. The research shows that the interaction of the nonlinear process in the geological environment is an essential factor for the uneven distribution of elements and the mineralization in the crust, determining the element contents and the fractal structure of the distribution of the large and small sized mineral deposits. The logistic map is a better mathematical model describing the behavior of the chaos dynamic. The parameter μ , i.e., the mineralizing potential, is employed to divide the region into non mineralization region or mineralization region. The value of the parameter μ in model (3) with true data (in Xinjiang Au tomatio region, China) is obtained with the statistical method. The forecasting results are generally in accordance with those obtained with other methods, for example, with the characteristic analysis.
出处 《Journal of Earth Science》 SCIE CAS CSCD 2000年第2期99-101,共3页 地球科学学刊(英文版)
基金 This paperis supported by the National Natural Science Foundationof China!(No.49873 0 2 7) the Open L aboratory of Ore Depo
关键词 chaos dynamics NONLINEARITY integrative information mathematical model. chaos dynamics, nonlinearity, integrative information, mathematical model.
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  • 1Qiuming Cheng.The perimeter-area fractal model and its application to geology[J].Mathematical Geology.1995(1)

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