Page 248 - Geochemical Anomaly and Mineral Prospectivity Mapping in GIS
P. 248

Data-Driven Modeling of Mineral Prospectivity                        251

           TABLE 8-I

           Bivariate mathematical models/methods used for data-driven mapping of mineral prospectivity.

           Model/method           References to examples
           Weights-of-evidence modeling Bonham-Carter et al. (1988, 1989), Agterberg et al. (1990, 1993a),
                                  Bonham-Carter and Agterberg (1990), Agterberg (1992), Bonham-
                                  Carter (1991, 1994), Cheng and Agterberg (1999), Mihalasky
                                  (1999), Raines (1999), Singer and Kouda (1999), Pan and Harris
                                  (2000), Mihalasky and Bonham-Carter (2001), Harris et al.
                                  (2001b), Agterberg and Cheng (2002), Harris et al. (2003),
                                  Carranza (2004b), Porwal et al. (2001, 2006a), Coolbaugh and
                                  Bedell (2006), Harris and Sanborn-Barrie (2006), Porwal (2006)
           Evidential belief modeling   Chung and Fabbri (1993), An et al. (1994b), Carranza (2002),
                                  Carranza and Hale (2003), Carranza et al. (2005, 2008a, 2008b;
                                  2008c), this volume


           with C ji classes are being quantified. It seems that logistic regression and artificial neural
           networks are the most commonly used multivariate techniques for data-driven predictive
           modeling of mineral prospectivity. The multivariate techniques outnumber the bivariate
           techniques  for creating and  then integrating predictor maps in mineral prospectivity
           modeling. This indicates that, because of the  highly complex nature  of  spatial
           associations between mineral deposits and geological features, it is in most cases more
           desirable to develop and/or apply multivariate rather than bivariate techniques for data-
           driven modeling of mineral  prospectivity.  In some cases it is even more  desirable to
           develop and/or apply hybrid methods for data-driven modeling of mineral prospectivity,
           like fuzzy weights-of-evidence  modeling (Cheng  and Agterberg, 1999;  Porwal, 2006;
           Porwal et al., 2006a), data-driven  fuzzy modeling (Luo and  Dimitrakopoulos,  2003;
           Porwal et al., 2003b) and neuro-fuzzy modeling (Porwal et al., 2004; Porwal, 2006).
              The different methods of GIS-based data-driven modeling of mineral prospectivity
           are well-documented in the literature and are now mostly well-established. In Tables 8-I
           and 8-II, the researches described in the references cited for each method range from
           seminal studies in developing a  method, to innovative or adaptive studies providing
           improvements of a method, to instructive studies in  various cases  demonstrating  or
           addressing further certain aspects that are vital in the application of a method. Moreover,
           some of the references cited in Tables 8-I and 8-II compare and contrast some of the
           techniques for data-driven modeling of  mineral prospectivity. Therefore, this chapter
           does not attempt to explain and demonstrate each of the different methods of GIS-based
           data-driven techniques for  modeling mineral prospectivity. However, one bivariate
           technique (evidential belief  modeling) and one multivariate technique (discriminant
           analysis) are explained and demonstrated here in a case study of mapping epithermal Au
           prospectivity in the Aroroy district (Philippines).
   243   244   245   246   247   248   249   250   251   252   253