2021
DOI: 10.1016/j.apgeochem.2021.104894
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Combining fuzzy analytic hierarchy process with concentration–area fractal for mineral prospectivity mapping: A case study involving Qinling orogenic belt in central China

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Cited by 18 publications
(3 citation statements)
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“…Among the wide fractal applications in geoscience, great efforts have been made to probe the correlation between mineral deposits and ore-related evidential features via various fractal exponents [31][32][33][34]. The concentration-area (C-A) fractal model, proposed by Cheng et al [35] and originally applied to identify mineralization-related geochemical anomalies [36,37], has been widely employed in MPM to separate geophysical anomalies [38][39][40], detect hydrothermal minerals from remote sensing data [25,41], discretize continuous values and classify mineral potential [31,[42][43][44][45], and to outrank exploration layers [46]. On the other hand, multifractal analysis, taking into account fuzzy spatial distribution patterns as well as the irregular geometric shapes of geological features under multiple scaling rules [38], stands as an effective tool for portraying the overall complexity of mineralization systems [27,[47][48][49].…”
Section: Introductionmentioning
confidence: 99%
“…Among the wide fractal applications in geoscience, great efforts have been made to probe the correlation between mineral deposits and ore-related evidential features via various fractal exponents [31][32][33][34]. The concentration-area (C-A) fractal model, proposed by Cheng et al [35] and originally applied to identify mineralization-related geochemical anomalies [36,37], has been widely employed in MPM to separate geophysical anomalies [38][39][40], detect hydrothermal minerals from remote sensing data [25,41], discretize continuous values and classify mineral potential [31,[42][43][44][45], and to outrank exploration layers [46]. On the other hand, multifractal analysis, taking into account fuzzy spatial distribution patterns as well as the irregular geometric shapes of geological features under multiple scaling rules [38], stands as an effective tool for portraying the overall complexity of mineralization systems [27,[47][48][49].…”
Section: Introductionmentioning
confidence: 99%
“…In AHP analysis, the elements for making the decision are decomposed into targets, criteria and plans, and the decision is further made by qualitative and quantitative analysis. This method has been turned out to be suitable for the decision-making on the target system which has the hierarchical cross evaluation index and the target value is also difficult to quantitatively describe [1,2] . TOPSIS (Technique for Order Preference by Similarity to Ideal Solution) is also known as the ideal solution.…”
Section: Introductionmentioning
confidence: 99%
“…Knowledge-driven approaches that are mostly applied in the predictive modeling of a particular natural resource such as gold, copper, iron, hydrocarbons, groundwater etc. Comprise the analytical hierarchy process [ 34 , 76 , 84 ], analytical network process [ 68 ], ELECTRE [ 2 , 3 ], fuzzy analytical hierarchy process [ 14 , 20 , 45 , 51 ], best-worst method [ 42 ], PROMETHEE [ 4 ] and TOPSIS [ 59 ]. It is worthy to note that, knowledge-driven data integration methods are best suited in areas with little or no known occurrence of the sought-after mineral [ 45 ].…”
Section: Introductionmentioning
confidence: 99%